Conversational Spanish Quiz: Recognizing Numbers Prices And Times
20 questions · exam conditions
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Recognizing Numbers Prices And TimesQuestion 1 of 20

Tu amiga te deja este mensaje de voz: 'Hola, te llamo a las dos menos veinte. Mi vuelo llega el martes a las diecinueve cuarenta y cinco. El taxi del aeropuerto cuesta cuarenta y dos euros con cincuenta céntimos, pero el autobús solo cuesta seis euros con setenta y cinco céntimos y llega en cuarenta minutos.'

Si tu amiga toma el autobús y quiere estar en tu casa a las 21:15, ¿a qué hora te llamó y cuánto dinero se ahorrará comparado con el taxi?

A la 1:40, se ahorra 35 euros con 75 céntimos
A las 2:20, se ahorra 36 euros con 25 céntimos
A la 1:40, se ahorra 36 euros con 25 céntimos
A las 2:40, se ahorra 35 euros con 75 céntimos
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Conversational Spanish Quiz

Conversational Spanish Quiz: Recognizing Numbers Prices And Times

Practice Recognizing Numbers Prices And Times in Conversational Spanish with focused quiz questions that help you check what you know, review explanations, and build confidence with test-style prompts.

What this quiz covers

This quiz focuses on Recognizing Numbers Prices And Times, giving you a quick way to practice the rules, question types, and explanations that matter most for Conversational Spanish.

How to use this quiz

Try each quiz question before looking at the correct answer. Use the explanations to review missed ideas, then come back to similar questions until the pattern feels familiar.

All questions

Question 1

Tu amiga te deja este mensaje de voz: 'Hola, te llamo a las dos menos veinte. Mi vuelo llega el martes a las diecinueve cuarenta y cinco. El taxi del aeropuerto cuesta cuarenta y dos euros con cincuenta céntimos, pero el autobús solo cuesta seis euros con setenta y cinco céntimos y llega en cuarenta minutos.'

Si tu amiga toma el autobús y quiere estar en tu casa a las 21:15, ¿a qué hora te llamó y cuánto dinero se ahorrará comparado con el taxi?

  1. A la 1:40, se ahorra 35 euros con 75 céntimos (correct answer)
  2. A las 2:20, se ahorra 36 euros con 25 céntimos
  3. A la 1:40, se ahorra 36 euros con 25 céntimos
  4. A las 2:40, se ahorra 35 euros con 75 céntimos
Explanation: Llamó a 'las dos menos veinte' = 1:40. Diferencia de precio: 42,50€ - 6,75€ = 35,75€. La información sobre llegar a las 21:15 es distractor. A es correcto. B tiene hora incorrecta, C y D tienen errores en hora o cálculo.

Question 2

En la gasolinera, Marta escucha: 'La gasolina sin plomo cuesta un euro con treinta y nueve céntimos el litro. El diésel está a un euro con veintinueve céntimos. Si llena el depósito completo, hay un descuento de tres céntimos por litro.'

Si el depósito de Marta tiene capacidad para cincuenta y cinco litros y elige diésel llenando completamente, ¿cuánto pagará?

  1. 76,45 euros usando precio gasolina
  2. 70,95 euros sin aplicar descuento
  3. 69,30 euros con descuento aplicado (correct answer)
  4. 67,65 euros con descuento duplicado
Explanation: This problem tests your ability to perform multi-step calculations in Spanish while understanding discount conditions. You need to identify the relevant information, apply the discount correctly, and calculate the final cost. Let's work through this step by step. Marta chooses diesel ("diésel"), which costs €1.29 per liter. Her tank holds 55 liters, and since she's filling it completely ("llenando completamente"), she qualifies for the 3-cent discount per liter. The discounted price becomes: 1.29−0.03=1.261.29 - 0.03 = 1.26 euros per liter. The total cost is: 55 liters×1.26 euros/liter=69.30 euros55 \text{ liters} \times 1.26 \text{ euros/liter} = 69.30 \text{ euros} This confirms answer C is correct. Looking at the wrong answers: A (€76.45) uses the gasoline price instead of diesel — this tests whether you correctly identified which fuel type Marta chose. B (€70.95) calculates the cost without applying the discount (55×1.29=70.9555 \times 1.29 = 70.95), which ignores the condition that filling the tank completely earns a discount. D (€67.65) incorrectly doubles the discount to 6 cents per liter (55×1.23=67.6555 \times 1.23 = 67.65), misunderstanding the discount amount. When tackling Spanish math word problems, always identify the key numbers and conditions first, then work systematically through each calculation. Pay special attention to conditional phrases like "si llena el depósito completo" — they often trigger additional calculations that affect the final answer.

Question 3

En la librería, Miguel escucha: 'Los libros de texto cuestan cuarenta y dos euros cada uno. Necesita tres libros. Los estudiantes tienen un descuento del quince por ciento. El material escolar adicional son veinticinco euros sin descuento.'

¿Cuánto pagará Miguel en total si es estudiante?

  1. 151,00 euros sin ningún descuento
  2. 132,10 euros con descuento aplicado (correct answer)
  3. 128,25 euros descontando todo erróneamente
  4. 107,10 euros solo precio libros
Explanation: When you encounter Spanish word problems involving calculations and discounts, you need to carefully identify what gets discounted and what doesn't, then work through the math step by step. Let's break down Miguel's purchase: He needs three textbooks at 42 euros each, plus 25 euros in additional school materials. The key detail is that students get a 15% discount, but the passage specifies this discount applies only to the textbooks—the additional materials are "sin descuento" (without discount). First, calculate the textbook cost: 3 books × 42 euros = 126 euros. Then apply the 15% student discount: 126 euros × 0.15 = 18.90 euros discount. So the discounted textbook price is 126 - 18.90 = 107.10 euros. Add the non-discounted materials: 107.10 + 25 = 132.10 euros total. Option A (151 euros) represents the full price without any discount applied: (3 × 42) + 25 = 151. Option C (128.25 euros) incorrectly applies the 15% discount to the entire purchase, including the materials that shouldn't be discounted. Option D (107.10 euros) only accounts for the discounted textbooks but forgets to add the additional materials. Option B correctly applies the discount only where specified and includes all required items. Study tip: In Spanish math problems, pay close attention to qualifying phrases like "sin descuento" or "con descuento"—they tell you exactly what calculations to perform and often distinguish the correct answer from attractive wrong choices.

Question 4

En la estación de tren, Pedro escucha: 'El tren a Barcelona sale a las catorce horas y cuarenta y cinco minutos. El viaje dura dos horas y treinta y cinco minutos. Hay una parada técnica de veinte minutos en Zaragoza.'

¿A qué hora llegará el tren a Barcelona?

  1. 17:40 considerando tiempo total real (correct answer)
  2. 17:20 sin contar la parada
  3. 17:00 por error en suma
  4. 18:00 sumando parada extra
Explanation: Salida: 14:45. Duración total: 2h 35min + 20min parada = 2h 55min. Llegada: 14:45 + 2:55 = 17:40. B no cuenta la parada técnica, C suma incorrectamente los minutos, D añade tiempo extra innecesario.

Question 5

En el aeropuerto, Roberto escucha: 'El vuelo IB3247 con destino a México sale a las veintitrés horas y cincuenta minutos. La duración del vuelo es de once horas y cuarenta minutos. Hay dos horas de diferencia horaria: cuando en Madrid es mediodía, en México son las diez de la mañana.'

¿A qué hora local llegará el vuelo a México?

  1. 07:30 con error de cálculo
  2. 11:30 sin ajustar zona horaria
  3. 13:30 sumando diferencia horaria
  4. 09:30 hora local mexicana (correct answer)
Explanation: When solving time zone problems in Spanish, you need to carefully track three elements: departure time, flight duration, and time zone differences. Let's work through this step by step. The flight departs Madrid at 23:50 (11:50 PM) and flies for 11 hours and 40 minutes. Adding the flight duration: 23:50 + 11:40 = 35:30, which converts to 11:30 the next day in Madrid time. Now apply the time zone difference. The passage states that when it's noon in Madrid, it's 10 AM in Mexico—meaning Mexico is 2 hours behind Madrid. So subtract 2 hours from the Madrid arrival time: 11:30 - 2:00 = 9:30 local Mexican time. Option A (07:30) represents a calculation error, likely from incorrectly adding or subtracting the time zone difference. Option B (11:30) gives you the arrival time in Madrid's time zone without adjusting for Mexico's local time—a common mistake when students forget the final conversion step. Option C (13:30) shows what happens when you mistakenly add the time difference instead of subtracting it, getting the time zone relationship backwards. The correct answer is D (09:30), which properly accounts for both the flight duration and Mexico being 2 hours behind Madrid. For time zone problems, always work in this order: calculate arrival time in the departure city's time zone first, then adjust for the destination's time zone. Pay close attention to whether the destination is ahead of or behind the departure city.

Question 6

En una tienda de electrónicos, Ana escucha: 'Este teléfono cuesta cuatrocientos noventa y nueve euros. Si paga en efectivo, hay un descuento de treinta y cinco euros. Si paga a plazos, son doce cuotas mensuales de cuarenta y cinco euros cada una.'

¿Cuánto dinero extra pagaría Ana si elige el pago a plazos en lugar del pago en efectivo?

  1. 76 euros de diferencia total (correct answer)
  2. 35 euros solo el descuento
  3. 41 euros por cálculo parcial
  4. 111 euros sumando incorrectamente
Explanation: Efectivo: 499 - 35 = 464 euros. Plazos: 12 × 45 = 540 euros. Diferencia: 540 - 464 = 76 euros extra. B solo considera el descuento perdido, C no incluye todo el sobrecosto, D suma errores de cálculo.

Question 7

En la clase de español, la profesora dice: 'El examen será el martes veintidós de octubre a las nueve y cuarto de la mañana. Durará dos horas y treinta minutos. Después tendrán un descanso de quince minutos antes de la parte oral.'

¿A qué hora comenzará la parte oral del examen?

  1. 11:30 por error de cálculo
  2. 11:45 sin contar el descanso
  3. 12:00 después del descanso completo (correct answer)
  4. 12:15 sumando tiempo extra
Explanation: Time calculation questions in Spanish require careful attention to sequence and duration. When you encounter problems involving multiple time periods, work through each step systematically to avoid errors. Let's trace through the timeline: The exam starts at 9:15 AM (nueve y cuarto de la mañana) and lasts 2 hours and 30 minutes. Adding this duration: 9:15 + 2:30 = 11:45 AM when the written portion ends. Then there's a 15-minute break (descanso de quince minutos) before the oral part begins. Adding the break: 11:45 + 0:15 = 12:00 PM. The oral portion starts at noon after the complete break period. Looking at the wrong answers: Option A (11:30) represents a calculation error, likely subtracting time instead of adding it. Option B (11:45) gives you the end time of the written exam but ignores the 15-minute break entirely—a common trap when students rush through multi-step problems. Option D (12:15) incorrectly adds extra time that isn't mentioned in the passage, perhaps double-counting the break. Notice how each incorrect answer actually corresponds to a specific step in the problem, making them tempting if you don't complete the full sequence. The key phrase "después tendrán un descanso" signals that you must account for the break time. Study tip: In Spanish time problems, always identify all time components mentioned and work through them chronologically. Watch for transition words like "después" (after) and "antes de" (before) that indicate sequential steps in your calculation.

Question 8

En el gimnasio, Jorge escucha: 'La mensualidad cuesta treinta y cinco euros. Si paga el año completo por adelantado, son trescientos cincuenta euros. Además incluimos dos meses gratis si paga anualmente.'

¿Cuánto dinero ahorra Jorge al año si paga por adelantado en lugar de mensualmente?

  1. 20 euros calculando mal meses
  2. 70 euros de ahorro anual (correct answer)
  3. 35 euros solo un mes gratis
  4. 350 euros confundiendo conceptos
Explanation: When you encounter Spanish word problems involving costs and savings, break down the information systematically and calculate each scenario separately before comparing them. Let's analyze what Jorge hears at the gym: monthly membership costs 35 euros, annual payment costs 350 euros, and includes two free months when paying annually. To find his savings, you need to compare the total cost of paying monthly versus paying annually. If Jorge pays monthly for 12 months: 35×12=420 euros35 \times 12 = 420 \text{ euros} If Jorge pays annually: 350 euros350 \text{ euros} (this already includes the two free months mentioned) His annual savings: 420−350=70 euros420 - 350 = 70 \text{ euros} Therefore, answer B (70 euros de ahorro anual) is correct. Answer A (20 euros calculando mal meses) represents a calculation error, possibly from miscounting the number of months or misunderstanding the free month benefit. Answer C (35 euros solo un mes gratis) shows the misconception of only counting one free month instead of recognizing that the annual price already incorporates both free months. Answer D (350 euros confundiendo conceptos) demonstrates complete confusion between the annual payment amount and the actual savings. When solving Spanish math word problems, always identify the key numbers first, then set up your calculations clearly. Watch for phrases like "por adelantado" (in advance) and "gratis" (free) that signal special conditions affecting the final cost comparison.

Question 9

En la estación de autobuses, Carlos oye: 'El autobús a Sevilla sale cada dos horas y media, empezando a las seis y media de la mañana. El último sale a las nueve y media de la noche. El viaje dura tres horas y cuarenta y cinco minutos.'

¿A qué hora llega a Sevilla el autobús que sale a las 14:00?

  1. 16:45 restando tiempo incorrectamente
  2. 17:00 por error en minutos
  3. 18:45 sumando hora extra
  4. 17:45 sumando duración completa (correct answer)
Explanation: When solving time calculation problems in Spanish, you need to carefully extract the key information and perform basic arithmetic with hours and minutes. From the passage, you learn that the bus journey to Sevilla takes "tres horas y cuarenta y cinco minutos" (3 hours and 45 minutes). To find when a bus arrives, you simply add the travel duration to the departure time. If a bus leaves at 14:00 (2:00 PM), you calculate: 14:00 + 3 hours 45 minutes = 17:45. Let's break this down: 14:00 + 3:00 = 17:00, then add the remaining 45 minutes to get 17:45. Answer D correctly applies this straightforward addition of the complete duration. Answer A (16:45) makes an error by subtracting time instead of adding, or perhaps miscalculating the hours entirely. Answer B (17:00) correctly adds the 3 hours but completely ignores the additional 45 minutes mentioned in the passage. Answer C (18:45) adds an extra hour beyond what's stated, possibly misreading "tres horas y cuarenta y cinco minutos" as nearly 5 hours instead of just under 4 hours. For Spanish listening comprehension questions involving time calculations, always write down the numbers you hear and double-check your arithmetic. Pay special attention to phrases like "y cuarenta y cinco minutos" – these additional minutes are easy to forget but crucial for accuracy. Practice converting between 12-hour and 24-hour formats, as Spanish often uses both systems.

Question 10

En la oficina de correos, Elena escucha: 'Enviar esta carta a Argentina cuesta cuatro euros con veinte céntimos por correo ordinario. El correo certificado son dos euros adicionales. Si quiere entrega en veinticuatro horas, son cinco euros extra sobre el precio certificado.'

¿Cuánto costará enviar la carta con entrega en veinticuatro horas?

  1. 4,20 euros precio correo ordinario
  2. 9,20 euros sin entrega rápida
  3. 6,20 euros solo certificado básico
  4. 11,20 euros sumando todos servicios (correct answer)
Explanation: When you encounter Spanish word problems involving multiple fees or charges, you need to carefully track each cost component and determine which services are being requested. Let's break down the pricing structure: ordinary mail to Argentina costs 4.20 euros, certified mail adds 2 euros, and 24-hour delivery adds 5 euros on top of the certified price. The key phrase is "cinco euros extra sobre el precio certificado" - the express delivery fee is added to the certified mail price, not the ordinary mail price. For 24-hour delivery, you need all three services: ordinary mail (4.20) + certified upgrade (2.00) + express delivery (5.00) = 11.20 euros total. Answer A (4.20 euros) only gives you the base ordinary mail price without any upgrades. Answer B (9.20 euros) incorrectly adds the express fee to ordinary mail (4.20 + 5.00), missing that express delivery requires certification first. Answer C (6.20 euros) gives you certified mail only (4.20 + 2.00) but doesn't include the express delivery fee. Answer D correctly calculates 11.20 euros by adding all required services together. Study tip: In Spanish math problems, watch for phrases like "sobre el precio" (on top of the price) or "adicionales" (additional) - these indicate you're building costs sequentially. Always identify what the final service requires and work backwards to include all necessary components.

Question 11

María va al supermercado y escucha los precios en el altavoz: 'Las manzanas cuestan dos euros con cincuenta céntimos el kilo. Las naranjas están a un euro con setenta y cinco céntimos el kilo. Oferta especial: si compra tres kilos de cualquier fruta, obtiene un descuento del quince por ciento en el total.'

Si María compra exactamente tres kilos de manzanas, ¿cuánto pagará después del descuento?

  1. 6,38 euros (correct answer)
  2. 7,50 euros sin aplicar descuento
  3. 6,50 euros por error de cálculo
  4. 5,85 euros con descuento incorrecto
Explanation: Tres kilos de manzanas cuestan 3 × 2,50 = 7,50 euros. Con 15% de descuento: 7,50 × 0,85 = 6,375, que se redondea a 6,38 euros. B ignora el descuento, C aplica mal el porcentaje, D usa un descuento del 22% incorrectamente.

Question 12

En el hotel, Rosa escucha en recepción: 'Su habitación cuesta noventa euros por noche. Se queda cuatro noches. El desayuno son doce euros adicionales por persona y día. La tasa turística son dos euros por persona y noche.'

¿Cuánto pagará Rosa en total por su estancia completa?

  1. 360 euros solo habitación
  2. 416 euros incluyendo todos conceptos (correct answer)
  3. 408 euros sin tasa turística
  4. 368 euros sin desayunos
Explanation: Hotel bill calculation questions test your ability to identify all cost components and perform accurate arithmetic with multiple variables. When you see itemized costs like this, systematically identify each expense category and multiply by the appropriate duration or quantity. Let's break down Rosa's total costs step by step. The room costs 90 euros per night for 4 nights: 90×4=36090 \times 4 = 360 euros. Breakfast costs 12 euros per person per day, and since Rosa stays 4 nights (presumably eating breakfast 4 times), that's 12×4=4812 \times 4 = 48 euros. The tourist tax is 2 euros per person per night for 4 nights: 2×4=82 \times 4 = 8 euros. Adding all components: 360+48+8=416360 + 48 + 8 = 416 euros total. Answer A (360 euros) only includes the room cost, ignoring breakfast and tourist tax completely. Answer C (408 euros) includes room and breakfast (360+48=408360 + 48 = 408) but excludes the mandatory tourist tax. Answer D (368 euros) includes room and tourist tax (360+8=368360 + 8 = 368) but excludes breakfast costs. Answer B correctly includes all three cost components for Rosa's complete stay. When tackling hotel cost problems, always scan for all mentioned charges—accommodation, meals, taxes, and fees—then multiply each by the appropriate number of nights, days, or people. Double-check that your final calculation includes every cost component mentioned in the passage.

Question 13

En la panadería, Cristina oye: 'El pan integral cuesta dos euros con diez céntimos el kilo. Las magdalenas están a quince céntimos cada una, pero si compra una docena, son doce por el precio de diez.'

Si Cristina compra dos kilos de pan y una docena de magdalenas, ¿cuánto pagará en total?

  1. 6,00 euros sin aplicar oferta
  2. 5,70 euros con oferta aplicada (correct answer)
  3. 4,20 euros solo precio pan
  4. 1,50 euros solo precio magdalenas
Explanation: When you encounter word problems involving purchases and discounts in Spanish, you need to carefully identify all prices and any special offers mentioned, then calculate step by step. Let's break down what Cristina hears: whole grain bread costs €2.10 per kilo, and magdalenas (cupcakes) cost €0.15 each, but with a dozen purchase, you get 12 for the price of 10. For two kilos of bread: 2 × €2.10 = €4.20 For one dozen magdalenas with the offer: Instead of paying for 12 at €0.15 each (which would be €1.80), you only pay for 10: 10 × €0.15 = €1.50 Total with offer applied: €4.20 + €1.50 = €5.70 This confirms answer B is correct. Answer A (€6.00) represents what you'd pay without applying the magdalenas discount: €4.20 + €1.80 = €6.00. This ignores the "12 for the price of 10" offer. Answer C (€4.20) only accounts for the bread cost, completely omitting the magdalenas purchase. Answer D (€1.50) only reflects the discounted magdalenas price, ignoring the bread entirely. The key strategy for these problems is to identify each component separately, apply any discounts mentioned, then sum everything up. Don't let the Spanish vocabulary intimidate you—focus on extracting the numerical information and understanding any conditional offers like "buy X, get Y free" or "X for the price of Y."

Question 14

En el restaurante, Diego escucha al camarero: 'El menú del día cuesta dieciocho euros con IVA incluido. El menú degustación son cuarenta y dos euros, más IVA del veintiuno por ciento. Las bebidas no están incluidas: agua, dos euros; vino, cinco euros; refresco, tres euros.'

Si Diego pide el menú degustación con vino, ¿cuánto pagará en total?

  1. 42,00 euros solo precio base menú
  2. 47,00 euros sin calcular IVA
  3. 50,82 euros con IVA mal calculado
  4. 55,82 euros incluyendo IVA y bebida (correct answer)
Explanation: This question tests your ability to handle real-world math calculations in Spanish, specifically calculating taxes and totals at a restaurant. When you encounter word problems involving percentages and multiple costs, break them down step by step. Let's calculate what Diego pays for the tasting menu with wine. The tasting menu costs 42 euros plus 21% IVA (tax). First, calculate the IVA: 42×0.21=8.8242 \times 0.21 = 8.82 euros. So the menu with tax costs 42+8.82=50.8242 + 8.82 = 50.82 euros. The wine costs 5 euros additional (beverages aren't included in any menu price). Therefore, the total is 50.82+5=55.8250.82 + 5 = 55.82 euros. Looking at the wrong answers: Option A (42,00 euros) only gives the base menu price, ignoring both the required IVA and the wine cost. Option B (47,00 euros) appears to add the wine to the base menu price (42 + 5 = 47) but completely ignores the 21% tax that must be calculated on the menu. Option C (50,82 euros) correctly calculates the menu price with IVA but forgets to add the 5-euro wine cost. The correct answer is D (55,82 euros) because it includes the complete calculation: base menu price + IVA + wine. Study tip: In Spanish math word problems, watch for key phrases like "más IVA" (plus tax) and "no están incluidas" (not included). Always identify what's included versus what costs extra, then calculate taxes before adding additional items.

Question 15

En la tienda de ropa, Sandra escucha: 'Esta chaqueta cuesta ciento veinte euros. Está rebajada un cuarenta por ciento. Si es socia del club, tiene un cinco por ciento adicional sobre el precio ya rebajado.'

¿Cuánto pagará Sandra si es socia del club?

  1. 66,00 euros aplicando mal descuentos
  2. 72,00 euros solo con rebaja inicial
  3. 68,40 euros con ambos descuentos (correct answer)
  4. 120,00 euros precio original completo
Explanation: When you encounter percentage discount problems in Spanish, you need to apply discounts sequentially, not add them together. This tests both your comprehension of Spanish pricing terms and mathematical calculation skills. Let's work through Sandra's purchase step by step. The jacket originally costs 120 euros with a 40% discount, plus an additional 5% off for club members applied to the already-reduced price. First discount: 120×0.40=48120 \times 0.40 = 48 euros off, so 120−48=72120 - 48 = 72 euros. Second discount: 72×0.05=3.6072 \times 0.05 = 3.60 euros off the reduced price, so 72−3.60=68.4072 - 3.60 = 68.40 euros final cost. Option A (66,00 euros) represents a common error where someone incorrectly combines the discounts by adding the percentages (40% + 5% = 45%), then applying that total discount to the original price. This is mathematically wrong because the second discount applies only to the already-reduced amount. Option B (72,00 euros) shows what Sandra would pay with only the initial 40% discount, ignoring her club membership benefit entirely. Option D (120,00 euros) is simply the original price without any discounts applied. The correct answer is C (68,40 euros) because both discounts are properly applied in sequence. Remember: when discounts are described as "additional" or "sobre el precio ya rebajado" (on the already reduced price), apply them sequentially, not cumulatively. Always read carefully to understand whether percentages add together or compound.

Question 16

En el cine, Pablo escucha: 'Las entradas cuestan ocho euros entre semana y once euros los fines de semana. Los miércoles hay descuento del treinta por ciento. Las palomitas grandes cuestan cinco euros y el refresco mediano tres euros con cincuenta céntimos.'

Si Pablo va un miércoles y compra entrada, palomitas grandes y refresco mediano, ¿cuánto gastará en total?

  1. 19,50 euros con precio fin semana
  2. 16,50 euros sin aplicar descuento
  3. 14,10 euros con descuento miércoles (correct answer)
  4. 11,90 euros aplicando descuento total
Explanation: When you encounter Spanish word problems involving discounts and calculations, you need to carefully identify all the given information and apply discounts to the correct items. Let's break down what Pablo buys on Wednesday: From the passage, weekday tickets cost 8 euros, but Wednesday has a 30% discount. Large popcorn costs 5 euros and medium soda costs 3.50 euros. First, calculate the discounted ticket price: 8 euros×0.30=2.40 euros discount8 \text{ euros} \times 0.30 = 2.40 \text{ euros discount}, so the ticket costs 8−2.40=5.60 euros8 - 2.40 = 5.60 \text{ euros}. The passage only mentions the discount applying to tickets ("Los miércoles hay descuento del treinta por ciento" follows the sentence about ticket prices), so popcorn and soda remain at full price. Total cost: 5.60+5.00+3.50=14.10 euros5.60 + 5.00 + 3.50 = 14.10 \text{ euros} Answer C correctly calculates this total with the Wednesday discount applied to the ticket only. Answer A uses weekend pricing (11 euros) instead of weekday pricing, which is wrong since Wednesday is a weekday. Answer B calculates the total without applying any Wednesday discount (8 + 5 + 3.50 = 16.50), ignoring the key information about Wednesday's special pricing. Answer D appears to apply the 30% discount to all items rather than just the ticket, which misinterprets the scope of the Wednesday discount. Always read discount descriptions carefully in Spanish—note what specifically gets discounted and what the discount follows in the text structure.

Question 17

En el banco, Luis escucha: 'Su cuenta corriente tiene un saldo de mil doscientos treinta y cuatro euros con sesenta céntimos. El débito automático del seguro son ochenta y siete euros con cuarenta céntimos mensuales. Se cobra el día quince de cada mes.'

Si hoy es 15 de marzo y no hay más movimientos, ¿cuál será el saldo después del débito?

  1. 1.147,20 euros restando correctamente (correct answer)
  2. 1.234,60 euros sin aplicar débito
  3. 1.157,20 euros por error décimas
  4. 1.322,00 euros sumando por error
Explanation: Saldo inicial: 1.234,60 euros. Débito: 87,40 euros. Saldo final: 1.234,60 - 87,40 = 1.147,20 euros. B no aplica el débito, C comete error en decimales, D suma en lugar de restar el débito.

Question 18

Escuchas este anuncio en la radio: 'La librería Central estará abierta este sábado de las nueve y cuarto hasta las seis y media de la tarde. Todos los libros de cocina tienen un descuento del veinticinco por ciento. El libro "Cocina Española" normalmente cuesta treinta y ocho euros con noventa céntimos.'

Si compras el libro "Cocina Española" con el descuento el sábado, ¿cuánto pagarás y a qué hora como muy tarde puedes comprarlo?

  1. 29 euros con 18 céntimos, hasta las 6:30
  2. 29 euros con 17 céntimos, hasta las 6:30 (correct answer)
  3. 31 euros con 15 céntimos, hasta las 6:15
  4. 29 euros con 17 céntimos, hasta las 6:15
Explanation: El libro cuesta 38,90€. Con 25% de descuento: 38,90 × 0,75 = 29,175€ = 29,17€. La librería cierra a las 6:30. La opción B es correcta. A está mal calculada (29,18€), C tiene mal el descuento y la hora, D tiene la hora incorrecta.

Question 19

Lees esta información en un folleto: 'Museo de Arte Contemporáneo. Horario: martes a domingo de 10:30 a 18:45. Lunes cerrado. Entrada: adultos 15,60€, estudiantes 9,35€, niños menores de 12 años gratis. Grupos de más de 8 personas: 20% de descuento. Última entrada: 30 minutos antes del cierre.'

Un grupo de 10 personas (6 adultos, 3 estudiantes, 1 niño de 8 años) quiere visitar el museo un miércoles. Si llegan a las 18:20, ¿podrán entrar y cuánto pagarán en total?

  1. Sí pueden entrar, pagarán 84 euros con 56 céntimos
  2. Sí pueden entrar, pagarán 67 euros con 65 céntimos
  3. Sí pueden entrar, pagarán 105 euros con 70 céntimos
  4. No pueden entrar, la última entrada es a las 18:15 (correct answer)
Explanation: When you encounter Spanish reading comprehension questions about schedules and pricing, you need to carefully extract and apply multiple pieces of information from the passage. This question tests your ability to interpret operating hours, calculate group discounts, and understand time-sensitive policies. Let's work through this step by step. The museum is open Wednesday from 10:30 to 18:45, and the last entry is 30 minutes before closing. This means the final entry time is 18:45 minus 30 minutes, which equals 18:15. Since the group arrives at 18:20, they're 5 minutes too late for the last entry cutoff. Answer D is correct because the group cannot enter after 18:15, making any price calculation irrelevant. Answer A is wrong because it ignores the time restriction and incorrectly calculates the total cost. Answer B makes the same timing error and uses an incorrect price calculation that doesn't properly apply the group discount formula. Answer C also disregards the entry time limit and appears to calculate prices without the group discount, despite the group having more than 8 people. All three incorrect options (A, B, C) share the same fundamental flaw: they focus solely on pricing calculations while completely overlooking the "última entrada" (last entry) time restriction. This is a classic trap in reading comprehension questions where multiple conditions must be satisfied. Remember: when solving Spanish comprehension problems with multiple requirements, check ALL conditions before proceeding to calculations. Time restrictions often override pricing considerations entirely.

Question 20

Recibes este mensaje: 'La reunión que estaba programada para las dieciséis treinta se adelanta una hora y veinte minutos. El parking cuesta dos euros con cuarenta céntimos por cada media hora o fracción. Si la reunión dura dos horas y cuarto y llegas quince minutos antes, ¿cuánto pagarás de parking?'

Según el mensaje anterior, ¿a qué nueva hora es la reunión y cuánto pagarás de parking en total?

  1. Reunión a las 15:10, parking 14 euros con 40 céntimos
  2. Reunión a las 17:50, parking 12 euros con 80 céntimos
  3. Reunión a las 15:10, parking 12 euros con 80 céntimos (correct answer)
  4. Reunión a las 17:50, parking 14 euros con 40 céntimos
Explanation: Nueva hora: 16:30 - 1h20min = 15:10. Tiempo total parking: llegar 15 min antes (14:55) hasta fin reunión (17:25) = 2h30min. Parking: 5 medias horas × 2,40€ = 12,80€. C es correcto. A tiene mal el parking, B la hora, D ambos errores.