Adult Literacy Beginner Quiz: Reading Schedules And Tables
10 questions · exam conditions
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Reading Schedules And TablesQuestion 1 of 10

Bus schedule: 7:40 a.m. bus — arrives at 8:05 a.m. 8:10 a.m. bus — arrives at 8:35 a.m. 8:40 a.m. bus — arrives at 9:05 a.m. 9:10 a.m. bus — arrives at 9:35 a.m.

The walk from the bus stop takes 12 minutes. Kim's visit is at 9:20 a.m. Kim does not want to reach the office more than 30 minutes early.

Which bus should Kim take?

The 7:40 bus, reaching the office at 8:17
The 8:10 bus, reaching the office at 8:47
The 8:40 bus, reaching the office at 9:17
The 9:10 bus, reaching the office at 9:47
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Adult Literacy Beginner Quiz

Adult Literacy Beginner Quiz: Reading Schedules And Tables

Practice Reading Schedules And Tables in Adult Literacy Beginner 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 Reading Schedules And Tables, giving you a quick way to practice the rules, question types, and explanations that matter most for Adult Literacy Beginner.

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

Bus schedule: 7:40 a.m. bus — arrives at 8:05 a.m. 8:10 a.m. bus — arrives at 8:35 a.m. 8:40 a.m. bus — arrives at 9:05 a.m. 9:10 a.m. bus — arrives at 9:35 a.m.

The walk from the bus stop takes 12 minutes. Kim's visit is at 9:20 a.m. Kim does not want to reach the office more than 30 minutes early.

Which bus should Kim take?

  1. The 7:40 bus, reaching the office at 8:17
  2. The 8:10 bus, reaching the office at 8:47
  3. The 8:40 bus, reaching the office at 9:17 (correct answer)
  4. The 9:10 bus, reaching the office at 9:47
Explanation: When solving scheduling problems like this, your job is to work backwards from the deadline while respecting both constraints — here, arriving no later than 9:20 a.m. (the appointment) and no earlier than 8:50 a.m. (30 minutes before 9:20). For each bus, add the 12-minute walk to the arrival time to find when Kim reaches the office:
  • 7:40 bus → arrives 8:05 + 12 min = 8:17 a.m.
  • 8:10 bus → arrives 8:35 + 12 min = 8:47 a.m.
  • 8:40 bus → arrives 9:05 + 12 min = 9:17 a.m.
  • 9:10 bus → arrives 9:35 + 12 min = 9:47 a.m.
The window Kim needs to arrive in is 8:50 a.m. to 9:20 a.m. Only the 8:40 bus gets her there at 9:17 — comfortably on time and not too early. That makes C the correct answer. A is wrong because 8:17 a.m. is 63 minutes before the appointment, which exceeds the 30-minute limit. Kim would be waiting far too long. B is wrong for the same reason — 8:47 a.m. is 33 minutes early, just barely over the 30-minute limit she set. D is wrong in the opposite direction: 9:47 a.m. is 27 minutes after the appointment, meaning Kim would arrive late. A good strategy here is to calculate the full arrival time first (bus arrival + walk), then check it against both constraints before choosing. Don't stop after just one check — this question is designed to trap students who only look at one condition.

Question 2

Laundry hours: Doors close — 8:30 p.m. Last wash may start — 7:30 p.m. Wash time — 25 minutes Dry time — 35 minutes

Clothes go into the dryer as soon as washing ends.

What is the latest time a full wash and dry can start?

  1. 7:25 p.m.
  2. 7:30 p.m. (correct answer)
  3. 7:55 p.m.
  4. 8:05 p.m.
Explanation: When a question gives you a schedule with time limits, your job is to work backwards from the deadline. Here, the laundry room closes at 8:30 p.m., and clothes must be done — not just started — by then. Add up the total time needed for a full cycle: 25 min (wash)+35 min (dry)=60 min total25 \text{ min (wash)} + 35 \text{ min (dry)} = 60 \text{ min total} Now count back 60 minutes from 8:30 p.m.: that lands on 7:30 p.m. — which is exactly the "last wash may start" time listed in the sign. This confirms that B) 7:30 p.m. is correct. If you start at 7:30, washing ends at 7:55, drying ends at 8:30 — right when the doors close. Here's why the other choices miss the mark. A) 7:25 p.m. is five minutes earlier than necessary — there's no reason to start that soon, and the question asks for the latest possible time, not the earliest. C) 7:55 p.m. is when the wash would finish if you started at 7:30 — it's a step in the calculation, not the starting point, so starting here would leave no time to dry. D) 8:05 p.m. is after the doors close entirely, making it impossible. A useful strategy: whenever a question asks for the latest start time, always add up all the steps first, then subtract that total from the deadline. Working backwards keeps you from confusing a midpoint in the process with the true starting time.

Question 3

Food pickup times by last name: A–F — 9:00–9:40 a.m. G–L — 9:45–10:25 a.m. M–R — 10:30–11:10 a.m. S–Z — 11:15–11:55 a.m.

Ms. Rivera walks 8 minutes from the bus stop. Pickup takes 20 minutes.

What is the latest time Ms. Rivera can leave the bus stop?

  1. 10:30 a.m.
  2. 11:02 a.m.
  3. 10:50 a.m.
  4. 10:42 a.m. (correct answer)
Explanation: When a question gives you a schedule and asks about timing, your job is to work backwards from a deadline. Find the latest you must arrive, then subtract travel time to find the latest you can leave. Ms. Rivera's last name starts with "R," which falls in the M–R window: 10:30–11:10 a.m. That means she must finish pickup by 11:10 a.m. Since pickup takes 20 minutes, she must arrive no later than: 11:10−20 min=10:50 a.m.11{:}10 - 20 \text{ min} = 10{:}50 \text{ a.m.} Now subtract her 8-minute walk from the bus stop: 10:50−8 min=10:42 a.m.10{:}50 - 8 \text{ min} = 10{:}42 \text{ a.m.} So the latest she can leave the bus stop is 10:42 a.m. — answer D. Choice A (10:30 a.m.) is the start of her pickup window, not the latest departure — it ignores both the 20-minute pickup duration and the walk. Choice B (11:02 a.m.) subtracts only the 8-minute walk from 11:10, forgetting that she also needs 20 minutes during pickup — she'd arrive too late to finish in time. Choice C (10:50 a.m.) correctly calculates her latest arrival time, but confuses arrival with departure — it doesn't account for the walk from the bus stop. A good habit for any scheduling problem: identify the hard deadline first, then peel back each time requirement one step at a time. Write out each subtraction so you don't accidentally skip a step — that's the trap this question is designed to set.

Question 4

Work schedule: Monday — 8:00 a.m.–2:00 p.m.; 30-minute unpaid break Tuesday — 9:00 a.m.–3:00 p.m.; 20-minute unpaid break Wednesday — 8:30 a.m.–1:00 p.m.; no break Thursday — 10:00 a.m.–4:00 p.m.; 30-minute unpaid break

Which day has exactly 5 hours 30 minutes of paid work and ends by 2:00 p.m.?

  1. Monday, with 5 hours 30 minutes paid (correct answer)
  2. Tuesday, with 5 hours 40 minutes paid
  3. Wednesday, with 4 hours 30 minutes paid
  4. Thursday, with 5 hours 30 minutes paid
Explanation: When a schedule lists unpaid breaks, your job is to find paid hours only — meaning you subtract the break time from the total shift length. Also watch for a second condition here: the shift must end by 2:00 p.m. Start with A (Monday). The shift runs 8:00 a.m. to 2:00 p.m., which is exactly 6 hours total. Subtract the 30-minute unpaid break: 6 hrs−0.5 hrs=5.5 hrs6\text{ hrs} - 0.5\text{ hrs} = 5.5\text{ hrs}, or 5 hours 30 minutes of paid work. The shift also ends at 2:00 p.m., satisfying both conditions. This is your correct answer. Now let's confirm why the others fall short. B (Tuesday) runs 9:00 a.m. to 3:00 p.m. — that's 6 hours minus a 20-minute break, giving 5 hours 40 minutes paid. The paid time is wrong (not 5:30), and the shift ends at 3:00 p.m., not by 2:00 p.m. — two strikes. C (Wednesday) runs 8:30 a.m. to 1:00 p.m. with no break, totaling only 4 hours 30 minutes paid. It ends before 2:00 p.m., but the paid hours don't match. D (Thursday) runs 10:00 a.m. to 4:00 p.m., giving 6 hours minus 30 minutes = 5 hours 30 minutes paid — the right amount, but the shift ends at 4:00 p.m., failing the end-time condition. When a question lists two conditions, check both before selecting an answer. Mark each day as pass or fail on each requirement — only the option that satisfies all conditions is correct.

Question 5

Evening class list: Reading — Tuesday and Thursday, 6:00–7:15 p.m. Math — Monday and Wednesday, 5:30–6:45 p.m. Job skills — Wednesday, 7:00–8:00 p.m.

Luis will take math and job skills on the same night.

How long will Luis be at the center that night?

  1. 1 hour 45 minutes
  2. 2 hours 15 minutes
  3. 2 hours 30 minutes (correct answer)
  4. 2 hours 45 minutes
Explanation: When a question asks how long someone will be somewhere across two back-to-back activities, you need to find the total time from start to finish — not just add the lengths of each class separately. That approach can miss any gap between them. Luis takes math and job skills on Wednesday. Math runs from 5:30–6:45 p.m., and job skills runs from 7:00–8:00 p.m. The easiest method is to calculate the span from his arrival to his departure: from 5:30 p.m. to 8:00 p.m. Count from 5:30 to 7:30 = 2 hours, then from 7:30 to 8:00 = 30 more minutes. That gives you 2 hours 30 minutes, which is answer C. Here's why the other choices are traps. A (1 hour 45 minutes) is the length of math class alone (5:30–6:45), so it ignores job skills entirely. B (2 hours 15 minutes) comes from adding both class durations — 75 minutes for math plus 60 minutes for job skills equals 135 minutes, or 2 hours 15 minutes — but this forgets the 15-minute gap between 6:45 and 7:00. D (2 hours 45 minutes) likely comes from mistakenly treating math as ending at 7:00 instead of 6:45, adding an extra 15 minutes that isn't there. A good strategy: whenever you see multiple time blocks, find the earliest start and the latest end, then calculate the full span. This automatically accounts for any gaps and prevents you from accidentally adding or dropping time.

Question 6

City office times: New ID — 9:00, 9:45, or 10:30 a.m.; takes 30 minutes Address change — 9:20, 10:00, or 10:40 a.m.; takes 15 minutes

Tara needs both jobs. The new ID must be first. She needs at least 10 minutes between jobs.

Which is Tara's earliest valid plan?

  1. ID at 9:00; address change at 9:20
  2. ID at 10:30; address change at 10:40
  3. ID at 9:45; address change at 10:00
  4. ID at 9:00; address change at 10:00 (correct answer)
Explanation: When a question gives you a schedule with multiple rules, slow down and check every rule before accepting a plan. Here you have three conditions to satisfy: (1) New ID comes first, (2) the ID appointment takes 30 minutes, and (3) there must be at least 10 minutes of gap between when the ID finishes and when the address change begins. The key calculation is: ID start time + 30 minutes + 10 minutes ≤ address change start time. So the address change can't begin until at least 40 minutes after the ID starts. For answer D — ID at 9:00, address change at 10:00 — the ID finishes at 9:30, leaving 30 minutes before 10:00. That easily clears the 10-minute minimum gap. Both slots exist on the schedule, and the order is correct. D works, and it uses the earliest possible ID slot (9:00 a.m.), making it the earliest valid plan. Answer A fails because the ID starts at 9:00 and finishes at 9:30, but the address change is scheduled at 9:20 — that's before the ID is even done. The gap rule is also violated. Answer B uses the 10:30 ID slot, which finishes at 11:00 — but the only address-change option nearby is 10:40, which is before 11:00. This plan is impossible. It also starts much later than necessary. Answer C looks close: the ID finishes at 10:15, and the address change is at 10:00 — again, the address change is scheduled before the ID ends. It fails the same way A does. Study tip: Always calculate the finish time of the first task before checking whether the second task fits. Don't just look at whether the second appointment comes later on the clock — make sure it comes late enough.

Question 7

Order pickup list: Order 214 — Tuesday, 10:00 a.m.–12:00 p.m. Order 318 — Tuesday, 1:00–3:00 p.m. Order 425 — Wednesday, 9:00–11:00 a.m. Order 517 — Wednesday, 2:00–4:00 p.m.

Sam has order 425. Pickup takes 20 minutes.

What is the latest time Sam can start the pickup?

  1. 10:20 a.m. on Wednesday
  2. 10:40 a.m. on Wednesday (correct answer)
  3. 10:50 a.m. on Wednesday
  4. 11:00 a.m. on Wednesday
Explanation: When a task must finish by a certain time, you need to count backward from the deadline to find the latest possible start time. For Order 425, the pickup window closes at 11:00 a.m. on Wednesday, and the pickup takes 20 minutes. So ask yourself: if I need to be done by 11:00 a.m., when is the absolute latest I can begin? 11:00 a.m.−20 minutes=10:40 a.m.11{:}00 \text{ a.m.} - 20 \text{ minutes} = 10{:}40 \text{ a.m.} Starting at 10:40 a.m. means Sam finishes at exactly 11:00 a.m. — right at the deadline. That makes B) 10:40 a.m. on Wednesday the correct answer. Now let's look at why the other choices miss the mark. A) 10:20 a.m. subtracts 40 minutes instead of 20 — perhaps from confusing the pickup duration with something else. Starting then would mean finishing at 10:40 a.m., which is unnecessarily early. C) 10:50 a.m. only subtracts 10 minutes, cutting the duration in half. If Sam starts at 10:50, the pickup won't finish until 11:10 a.m. — 10 minutes past the window. D) 11:00 a.m. is the window's closing time itself, not the start time. Beginning at 11:00 a.m. would push the finish to 11:20 a.m., well outside the allowed window. A good habit with "latest start time" questions: always subtract the task's duration from the deadline. The trap is choosing the deadline itself (D) or miscalculating the subtraction (A and C). Write the math out — it only takes a moment and prevents easy errors.

Question 8

Pharmacy hours: Monday–Friday — 8:30 a.m.–6:00 p.m. Saturday — 9:00 a.m.–1:00 p.m. Sunday — Closed

An order takes 20 minutes after check-in.

Which check-in time allows the order to finish before closing?

  1. Friday at 5:35 p.m. (correct answer)
  2. Friday at 5:45 p.m.
  3. Saturday at 12:45 p.m.
  4. Sunday at 11:30 a.m.
Explanation: When reading a schedule question like this, your job is to work backwards from the closing time. Ask yourself: "If the order takes 20 minutes, what is the latest possible check-in time?" Subtract 20 minutes from closing to find that deadline, then check which answer choice falls at or before it. On weekdays, the pharmacy closes at 6:00 p.m. Count back 20 minutes: 6:00−0:20=5:40 p.m.6{:}00 - 0{:}20 = 5{:}40 \text{ p.m.} That means any weekday check-in at or before 5:40 p.m. works. Choice A, Friday at 5:35 p.m., is five minutes before that deadline — the order finishes right at 5:55 p.m., well before closing. That makes A the correct answer. Choice B, Friday at 5:45 p.m., looks close but is five minutes past the 5:40 deadline. The order wouldn't finish until 6:05 p.m. — five minutes after the pharmacy closes. This is the classic trap: it's the same day and only ten minutes later than A, so it feels similar, but those ten minutes push you past closing. Choice C, Saturday at 12:45 p.m., seems reasonable until you check Saturday's hours: the pharmacy closes at 1:00 p.m. The latest Saturday check-in is 12:40 p.m., so 12:45 is too late — the order finishes at 1:05 p.m., after closing. Choice D is a quick elimination: the pharmacy is closed all day Sunday, so no check-in time on Sunday is valid. Study tip: Always calculate the latest valid check-in by subtracting processing time from closing time before evaluating the answer choices. This prevents you from being tricked by times that look close but actually miss the cutoff.

Question 9

Clinic list: Ana — 9:20 a.m. Ben — 9:45 a.m. Rosa — 10:10 a.m. Lee — 10:40 a.m.

Rosa must arrive 15 minutes early. The walk from the bus stop takes 5 minutes.

What is the latest time Rosa can leave the bus stop?

  1. 9:45 a.m.
  2. 9:50 a.m. (correct answer)
  3. 9:55 a.m.
  4. 10:05 a.m.
Explanation: When a question asks for the "latest time" someone can leave a place, you need to work backwards from a deadline. Start at the appointment, subtract any early-arrival requirement, then subtract travel time — that gives you the last possible moment to depart. Rosa's appointment is at 10:10 a.m. She must arrive 15 minutes early, so she needs to be at the clinic by: 10:10−15 min=9:55 a.m.10{:}10 - 15\text{ min} = 9{:}55 \text{ a.m.} The walk from the bus stop takes 5 minutes, so she must leave the bus stop by: 9:55−5 min=9:50 a.m.9{:}55 - 5\text{ min} = 9{:}50 \text{ a.m.} That makes B) 9:50 a.m. the correct answer. Now let's look at why the other choices miss the mark. A) 9:45 a.m. is too early — it would get Rosa to the clinic at 9:50, a full 20 minutes before her appointment, which is more than required. It's not wrong to be extra early, but the question asks for the latest possible time. C) 9:55 a.m. is a common trap — this is when Rosa needs to arrive at the clinic, not when she should leave the bus stop. Leaving at 9:55 means arriving at 10:00, which is only 10 minutes early — not enough. D) 10:05 a.m. ignores the early-arrival rule entirely and would even make Rosa late. A good strategy: underline every time requirement in the problem before solving. Questions like this often have two or three steps hidden in plain sight — missing even one leads to a wrong answer.

Question 10

Library hours: Monday — 9:00 a.m.–12:00 p.m. and 1:00–5:00 p.m. Tuesday — 10:00 a.m.–2:00 p.m. Wednesday — 1:00–7:00 p.m. Thursday — Closed Friday — 9:00 a.m.–1:00 p.m.

Nora must start after 12:30 p.m. She needs 3 full hours.

Which library plan works for Nora?

  1. Monday from 1:30 to 4:30 (correct answer)
  2. Tuesday from 12:30 to 3:30
  3. Wednesday from 4:30 to 7:30
  4. Friday from 12:45 to 3:45
Explanation: When working with schedule problems like this, you need to check two things for every option: (1) does the time slot fall within the library's open hours, and (2) does it meet Nora's personal requirement of starting after 12:30 p.m. and lasting 3 full hours? Start with A — Monday from 1:30 to 4:30. Monday's afternoon hours are 1:00–5:00 p.m. Nora's session starts at 1:30 (after 12:30 ✓) and runs exactly 3 hours, ending at 4:30, which is before the 5:00 closing ✓. This works perfectly. Now let's see why the others fail. B — Tuesday from 12:30 to 3:30 looks tempting, but Tuesday closes at 2:00 p.m. Nora's session would run until 3:30, which is 90 minutes past closing. She also wouldn't get 3 full hours before the library shuts. C — Wednesday from 4:30 to 7:30 is a trap because Wednesday closes at 7:00, not 7:30. Nora's session runs 30 minutes past closing, so she wouldn't get her full 3 hours. D — Friday from 12:45 to 3:45 seems to meet the "after 12:30" rule, but Friday closes at 1:00 p.m. Nora would only have 15 minutes before the library closes — nowhere near 3 hours. Answer A is the only option that satisfies all three conditions: open hours, start time, and full 3-hour duration. Study tip: On schedule questions, always check the end time against closing hours — the most common trap is a session that starts inside open hours but runs past closing.