This question tests 3rd grade time: telling time to the nearest minute and calculating time intervals (CCSS.3.MD.1). To read an analog clock, find where the hour hand (short) points for the hour and the minute hand (long) points for minutes. Each number represents 5 minutes (5, 10, 15, 20, etc.). To calculate elapsed time, count forward from start time to end time, often breaking it into hours first, then minutes. The problem states the bus leaves at 8:35 AM and arrives at 8:52 AM. Choice B is correct because from 8:35 to 8:52, subtract 35 from 52 to get 17 minutes. Choice A represents subtracting incorrectly, getting 27 minutes; this typically happens because students subtract 52 - 35 backwards or forget to align the times properly. To help students: Use hands-on clocks where students can move the hands to practice reading time. For elapsed time, teach number line strategy: draw a line, mark start time, jump by hours then minutes to end time, add up jumps. Practice with real-world activities ('How long until recess?' 'What time will we finish?'). Watch for: Students who read 3:25 as 5:15 (confusing hands), students who add 3:40 + 30 minutes = 3:70 (don't convert 70 minutes to 1 hour 10 minutes), and students who struggle crossing hour boundaries.

This question tests 3rd grade time: telling time to the nearest minute and calculating time intervals (CCSS.3.MD.1). To read an analog clock, find where the hour hand (short) points for the hour and the minute hand (long) points for minutes. Each number represents 5 minutes (5, 10, 15, 20, etc.). To calculate elapsed time, count forward from start time to end time, often breaking it into hours first, then minutes. The problem states Jamal’s soccer practice started at 3:15 PM and ended at 4:45 PM. Choice C is correct because from 3:15 to 4:15 is 1 hour, then 4:15 to 4:45 is 30 more minutes, total 1 hour 30 minutes. Choice B represents doubling the time incorrectly, getting 2 hours 30 minutes; this typically happens because students add the hours and minutes without proper subtraction or interval counting. To help students: Use hands-on clocks where students can move the hands to practice reading time. For elapsed time, teach number line strategy: draw a line, mark start time, jump by hours then minutes to end time, add up jumps. Practice with real-world activities ('How long until recess?' 'What time will we finish?'). Watch for: Students who read 3:25 as 5:15 (confusing hands), students who add 3:40 + 30 minutes = 3:70 (don't convert 70 minutes to 1 hour 10 minutes), and students who struggle crossing hour boundaries.

This question tests 3rd grade time: telling time to the nearest minute and calculating time intervals (CCSS.3.MD.1). To calculate elapsed time, count forward from start time to end time, often breaking it into hours first, then minutes; for short additions, add directly to the minutes. For example, 3:40 + 12 minutes: 40 + 12 = 52, so 3:52. The problem states Sofia put cookies in the oven at 3:40 PM and they bake for 12 minutes. Choice B is correct because adding 12 to 40 minutes gives 52 minutes, keeping the hour at 3, resulting in 3:52 PM. Choice C represents over-adding to cross the hour incorrectly, which typically happens because students might add to the hour instead of minutes. To help students: Teach using a number line to jump minutes and practice real-world baking timers. Watch for students who add to the hour hand prematurely, like thinking 3:40 + 12 = 4:52.

This question tests 3rd grade time: telling time to the nearest minute and calculating time intervals (CCSS.3.MD.1). To calculate elapsed time backward, subtract the duration from the end time to find the start; borrow from hours if needed, since $60 \text{ minutes} = 1 \text{ hour}$. For example, 7:30 minus 25 minutes: $30 - 25 = 5$, so 7:05. The problem states Keisha finished homework at 7:30 PM after working 25 minutes. Choice B is correct because subtracting 25 from 30 minutes gives 5 minutes, keeping the hour at 7, resulting in 7:05 PM. Choice A represents adding instead of subtracting, which typically happens because students confuse forward and backward time. To help students: Practice subtraction on clocks and use number lines backward. Watch for borrowing errors, like not converting when minutes are insufficient.

This question tests 3rd grade time: telling time to the nearest minute and calculating time intervals (CCSS.3.MD.1). To calculate elapsed time, count forward from start time to end time, often breaking it into hours first, then minutes; add hours separately and then minutes. For example, from 3:15 to 4:45: from 3:15 to 4:15 is 1 hour, then to 4:45 is 30 minutes, total 1 hour 30 minutes. The problem states Jamal's soccer practice started at 3:15 PM and ended at 4:45 PM. Choice B is correct because breaking it down gives 1 hour to 4:15, plus 30 minutes to 4:45, totaling 1 hour 30 minutes. Choice C represents doubling the time incorrectly, which typically happens because students might add the hours and minutes without breaking it properly. To help students: Teach number line jumps by hours then minutes. Practice real-world sports schedules and watch for struggles with crossing hour boundaries.

This question tests 3rd grade time: telling time to the nearest minute and calculating time intervals (CCSS.3.MD.1). To read an analog clock, find where the hour hand (short) points for the hour and the minute hand (long) points for minutes. Each number represents 5 minutes (5, 10, 15, 20, etc.). To calculate elapsed time, count forward from start time to end time, often breaking it into hours first, then minutes. The problem states the bus leaves at 8:35 AM and arrives at 8:52 AM. Choice C is correct because subtracting 35 from 52 gives 17 minutes directly since both times are in the same hour. Choice A represents adding the digits incorrectly, like 35 + 52 = 87 then miscalculating, a common error when students don't subtract properly. To help students: Use hands-on clocks where students can move the hands to practice reading time. For elapsed time, teach number line strategy: draw a line, mark start time, jump by hours then minutes to end time, add up jumps. Practice with real-world activities ('How long until recess?' 'What time will we finish?'). Watch for: Students who read 3:25 as 5:15 (confusing hands), students who add 3:40 + 30 minutes = 3:70 (don't convert 70 minutes to 1 hour 10 minutes), and students who struggle crossing hour boundaries.

This question tests 3rd grade time: telling time to the nearest minute and calculating time intervals (CCSS.3.MD.1). To read an analog clock, find where the hour hand (short) points for the hour and the minute hand (long) points for minutes. Each number represents 5 minutes (5, 10, 15, 20, etc.). To calculate elapsed time, count forward from start time to end time, often breaking it into hours first, then minutes. The problem states Sofia put cookies in the oven at 3:40 PM, and they bake for 12 minutes. Choice A is correct because from 3:40 to 3:50 is 10 minutes, plus 2 more to 3:52 totals 12 minutes. Choice B represents adding only 8 minutes, a common error if students miscount from 40 to 48. To help students: Use hands-on clocks where students can move the hands to practice reading time. For elapsed time, teach number line strategy: draw a line, mark start time, jump by hours then minutes to end time, add up jumps. Practice with real-world activities ('How long until recess?' 'What time will we finish?'). Watch for: Students who read 3:25 as 5:15 (confusing hands), students who add 3:40 + 30 minutes = 3:70 (don't convert 70 minutes to 1 hour 10 minutes), and students who struggle crossing hour boundaries.

This question tests 3rd grade time: telling time to the nearest minute and calculating time intervals (CCSS.3.MD.1). To read an analog clock, find where the hour hand (short) points for the hour and the minute hand (long) points for minutes. Each number represents 5 minutes (5, 10, 15, 20, etc.). To calculate elapsed time, count forward from start time to end time, often breaking it into hours first, then minutes. The problem states Marcus started reading at 6:15 PM and finished at 7:05 PM. Choice B is correct because from 6:15 to 7:00 is 45 minutes, plus 5 more minutes to 7:05 totals 50 minutes. Choice A represents reading only up to 7:00 as 45 minutes but subtracting 5 instead, a common error when students don't add across the hour properly. To help students: Use hands-on clocks where students can move the hands to practice reading time. For elapsed time, teach number line strategy: draw a line, mark start time, jump by hours then minutes to end time, add up jumps. Practice with real-world activities ('How long until recess?' 'What time will we finish?'). Watch for: Students who read 3:25 as 5:15 (confusing hands), students who add 3:40 + 30 minutes = 3:70 (don't convert 70 minutes to 1 hour 10 minutes), and students who struggle crossing hour boundaries.

This question tests 3rd grade time: telling time to the nearest minute and calculating time intervals (CCSS.3.MD.1). To read an analog clock, find where the hour hand (short) points for the hour and the minute hand (long) points for minutes. Each number represents 5 minutes (5, 10, 15, 20, etc.). To calculate elapsed time, count forward from start time to end time, often breaking it into hours first, then minutes. The problem states the clock shows 11:03, and asks what time it will be in 30 minutes. Choice A is correct because adding 30 minutes to 11:03 directly gives 11:33, as 03 + 30 = 33, staying within the same hour. Choice B represents adding only 20 minutes, a common error if students misadd the tens place. To help students: Use hands-on clocks where students can move the hands to practice reading time. For elapsed time, teach number line strategy: draw a line, mark start time, jump by hours then minutes to end time, add up jumps. Practice with real-world activities ('How long until recess?' 'What time will we finish?'). Watch for: Students who read 3:25 as 5:15 (confusing hands), students who add 3:40 + 30 minutes = 3:70 (don't convert 70 minutes to 1 hour 10 minutes), and students who struggle crossing hour boundaries.

This question tests 3rd grade time: telling time to the nearest minute and calculating time intervals (CCSS.3.MD.1). When adding minutes causes the total to reach or exceed 60, convert to the next hour. Understanding that 60 minutes equals 1 hour is crucial for time calculations. The problem asks what time it will be 15 minutes after 2:58. Choice A (3:13) is correct because 2:58 + 15 minutes = 2:73, which converts to 3:13 (since 73 minutes = 1 hour 13 minutes, so 2:73 = 3:13). Choice B (2:73) shows the common error of not converting, Choice C (3:03) might come from thinking 58 + 15 = 63 and keeping only the 3, and Choice D (2:43) subtracts instead of adds. To help students: Emphasize that clock times never show more than 59 minutes. Practice converting: 73 minutes = 60 + 13 = 1 hour 13 minutes. Use analog clocks to show the minute hand passing 12 and continuing. Watch for students who write impossible times like 2:73 or who don't understand the 60-minute hour boundary.