This question tests 4th grade ability to compare two decimals to hundredths by reasoning about their size, recognizing that comparisons are valid only when decimals refer to the same whole (CCSS.4.NF.7). To compare decimals, use place value reasoning—compare from left to right, starting with the tenths place, then the hundredths place if the tenths are the same. The first place where digits differ determines which decimal is greater: larger digit = greater decimal. Comparisons are only valid when both decimals refer to the same whole (same-sized objects or same units). Comparing 0.41 and 0.49 on a number line, 0.41 is to the left of 0.49, meaning 0.41 < 0.49. Choice B is correct because on number line: 0.41 is to the left of 0.49. This demonstrates understanding of place value comparison for decimals. Choice A represents reversed symbol, which happens when students confuse symbol directions. To help students: Always compare from LEFT to RIGHT (like reading). Step 1: Compare tenths digits (4 vs 4: same), Step 2: Compare hundredths (1 vs 9: 1 < 9 → first decimal smaller). Use hundredths grids: same-sized grids, more squares shaded = greater decimal. Use number line: farther right = greater. Check same whole: decimals must refer to same-sized wholes to compare meaningfully. Remember symbol direction: arrow points to smaller value (0.41 < 0.49). Practice with trailing zeros: 0.4 = 0.40 (same value). Connect to fractions: 0.41 = 41/100, 0.49 = 49/100, compare numerators (41 < 49).

This question tests 4th grade ability to compare two decimals to hundredths by reasoning about their size, recognizing that comparisons are valid only when decimals refer to the same whole (CCSS.4.NF.7). To compare decimals, use place value reasoning—compare from left to right, starting with the tenths place, then the hundredths place if the tenths are the same. Comparisons are only valid when both decimals refer to the same whole (same-sized objects or same units). Comparing 0.32 and 0.29, we look at the tenths place: 3 vs 2. Since 3 > 2, we know 0.32 > 0.29. Therefore, 0.32 > 0.29. Choice B (Chen) is correct because comparing place values: tenths place shows 3 > 2, so Chen's 0.32 > Amir's 0.29. This demonstrates understanding of place value comparison for decimals. Choice A (Amir) represents choosing the person with less, which happens when students reverse the comparison or misread the values. To help students: The problem states "same-sized sandwich," so comparison is valid. Step 1: Compare tenths (3 vs 2: 3 > 2 → Chen ate more). Visual: 32 hundredths of sandwich > 29 hundredths of sandwich.

This question tests 4th grade ability to compare two decimals to hundredths by reasoning about their size, recognizing that comparisons are valid only when decimals refer to the same whole (CCSS.4.NF.7). To compare decimals, use place value reasoning—compare from left to right, starting with the tenths place, then the hundredths place if the tenths are the same. The first place where digits differ determines which decimal is greater: larger digit = greater decimal. Comparisons are only valid when both decimals refer to the same whole (same-sized objects or same units). Comparing 0.47 and 0.52, we look at the tenths place: 4 vs 5. Since 4 < 5, 0.47 < 0.52. Choice C is correct because comparing place values: tenths place shows 4 < 5, so 0.47 < 0.52. This demonstrates understanding of place value comparison for decimals. Choice A represents said equal when not equal, which happens when students ignore place value. To help students: Always compare from LEFT to RIGHT (like reading). Step 1: Compare tenths digits (4 vs 5: 4 < 5 → first decimal smaller). Use hundredths grids: same-sized grids, more squares shaded = greater decimal. Use number line: farther right = greater. Check same whole: decimals must refer to same-sized wholes to compare meaningfully. Remember symbol direction: arrow points to smaller value (0.47 < 0.52). Practice with trailing zeros: 0.5 = 0.50 (same value). Connect to fractions: 0.47 = 47/100, 0.52 = 52/100, compare numerators (47 < 52).

This question tests 4th grade ability to compare two decimals to hundredths by reasoning about their size, recognizing that comparisons are valid only when decimals refer to the same whole (CCSS.4.NF.7). To compare decimals, use place value reasoning—compare from left to right, starting with the tenths place, then the hundredths place if the tenths are the same. The first place where digits differ determines which decimal is greater: larger digit = greater decimal. Comparisons are only valid when both decimals refer to the same whole (same-sized objects or same units). Comparing 0.63 and 0.36, we look at the tenths place: 6 vs 3. Since 6 > 3, 0.63 > 0.36. Choice B is correct because comparing place values: tenths place shows 6 > 3, so 0.63 > 0.36. This demonstrates understanding of place value comparison for decimals. Choice A represents reversed symbol, which happens when students confuse symbol directions. To help students: Always compare from LEFT to RIGHT (like reading). Step 1: Compare tenths digits (6 vs 3: 6 > 3 → first decimal greater). Use hundredths grids: same-sized grids, more squares shaded = greater decimal. Use number line: farther right = greater. Check same whole: decimals must refer to same-sized wholes to compare meaningfully. Remember symbol direction: arrow points to smaller value (0.36 < 0.63). Practice with trailing zeros: 0.6 = 0.60 (same value). Connect to fractions: 0.63 = 63/100, 0.36 = 36/100, compare numerators (63 > 36).

This question tests 4th grade ability to compare two decimals to hundredths by reasoning about their size, recognizing that comparisons are valid only when decimals refer to the same whole (CCSS.4.NF.7). To compare decimals, use place value reasoning—compare from left to right, starting with the tenths place, then the hundredths place if the tenths are the same. The first place where digits differ determines which decimal is greater: larger digit = greater decimal. Comparisons are only valid when both decimals refer to the same whole (same-sized objects or same units). Comparing 0.41 and 0.49 on a number line, 0.41 is to the left of 0.49, meaning 0.41 < 0.49. Choice B is correct because on number line: 0.41 is to the left of 0.49. This demonstrates understanding of place value comparison for decimals. Choice A represents reversed symbol, which happens when students confuse symbol directions. To help students: Always compare from LEFT to RIGHT (like reading). Step 1: Compare tenths digits (4 vs 4: same), Step 2: Compare hundredths (1 vs 9: 1 < 9 → first decimal smaller). Use hundredths grids: same-sized grids, more squares shaded = greater decimal. Use number line: farther right = greater. Check same whole: decimals must refer to same-sized wholes to compare meaningfully. Remember symbol direction: arrow points to smaller value (0.41 < 0.49). Practice with trailing zeros: 0.4 = 0.40 (same value). Connect to fractions: 0.41 = 41/100, 0.49 = 49/100, compare numerators (41 < 49).

This question tests 4th grade ability to compare two decimals to hundredths by reasoning about their size, recognizing that comparisons are valid only when decimals refer to the same whole (CCSS.4.NF.7). To compare decimals, use place value reasoning—compare from left to right, starting with the tenths place, then the hundredths place if the tenths are the same. The first place where digits differ determines which decimal is greater: larger digit = greater decimal. Comparisons are only valid when both decimals refer to the same whole (same-sized objects or same units). Comparing 0.62 and 0.67, we look at the tenths place: 6 vs 6. Both have 6 tenths, so we compare hundredths: 2 vs 7, determining 2 < 7 so 0.62 < 0.67. Therefore, 0.67 represents more shaded squares. Choice B is correct because using visual model: 0.67 has more hundredths shaded than 0.62. This demonstrates understanding of place value comparison for decimals. Choice C represents said equal when not equal, which happens when students ignore place value. To help students: Always compare from LEFT to RIGHT (like reading). Step 1: Compare tenths digits (6 vs 6: equal). Step 2: If tenths same, compare hundredths (2 vs 7: 2 < 7 → first decimal smaller). Use hundredths grids: same-sized grids, more squares shaded = greater decimal. Use number line: farther right = greater. Check same whole: decimals must refer to same-sized wholes to compare meaningfully. Remember symbol direction: arrow points to smaller value (0.62 < 0.67). Practice with trailing zeros: 0.6 = 0.60 (same value). Connect to fractions: 0.62 = 62/100, 0.67 = 67/100, compare numerators (62 < 67). Watch for: reversing symbols, comparing hundredths before tenths, treating as whole numbers (ignoring decimal point), and not checking same whole in word problems.

This question tests 4th grade ability to compare two decimals to hundredths by reasoning about their size, recognizing that comparisons are valid only when decimals refer to the same whole (CCSS.4.NF.7). To compare decimals, use place value reasoning—compare from left to right, starting with the tenths place, then the hundredths place if the tenths are the same. The first place where digits differ determines which decimal is greater: larger digit = greater decimal. Comparing 0.39 and 0.93, we look at the tenths place: 3 vs 9. Since 3 < 9, we know 0.39 < 0.93. Therefore, 0.39 < 0.93. Choice A (<) is correct because comparing place values: tenths place shows 3 < 9, so 0.39 < 0.93. This demonstrates understanding of place value comparison for decimals. Choice B (>) represents reversed symbol, which happens when students confuse symbol directions or compare the digits in the wrong order. To help students: Always compare from LEFT to RIGHT. Step 1: Compare tenths digits (3 vs 9: 3 < 9 → first decimal smaller). Don't be confused by the 9 in the hundredths place of 0.39—the tenths place determines the comparison. Use number line: 0.39 is to the left of 0.93.

This question tests 4th grade ability to compare two decimals to hundredths by reasoning about their size, recognizing that comparisons are valid only when decimals refer to the same whole (CCSS.4.NF.7). To compare decimals, use place value reasoning—compare from left to right, starting with the tenths place, then the hundredths place if the tenths are the same. The first place where digits differ determines which decimal is greater: larger digit = greater decimal. Comparisons are only valid when both decimals refer to the same whole (same-sized objects or same units). Comparing 0.71 and 0.17, we look at the tenths place: 7 vs 1. Since 7 > 1, 0.71 is greater than 0.17. Therefore, 0.71 meters is longer. Choice B is correct because comparing place values: tenths place shows 7 > 1, so 0.71 > 0.17. This demonstrates understanding of place value comparison for decimals. Choice C represents said equal when not equal, which happens when students ignore place value. To help students: Always compare from LEFT to RIGHT (like reading). Step 1: Compare tenths digits (7 vs 1: 7 > 1 → first decimal greater). Step 2: If tenths same, compare hundredths. Use hundredths grids: same-sized grids, more squares shaded = greater decimal. Use number line: farther right = greater. Check same whole: decimals must refer to same-sized wholes to compare meaningfully. Remember symbol direction: arrow points to smaller value (0.17 < 0.71). Practice with trailing zeros: 0.7 = 0.70 (same value). Connect to fractions: 0.71 = 71/100, 0.17 = 17/100, compare numerators (71 > 17). Watch for: reversing symbols, comparing hundredths before tenths, treating as whole numbers (ignoring decimal point), and not checking same whole in word problems.

This question tests 4th grade ability to compare two decimals to hundredths by reasoning about their size, recognizing that comparisons are valid only when decimals refer to the same whole (CCSS.4.NF.7). To compare decimals, use place value reasoning—compare from left to right, starting with the tenths place, then the hundredths place if the tenths are the same. The first place where digits differ determines which decimal is greater: larger digit = greater decimal. Comparisons are only valid when both decimals refer to the same whole (same-sized objects or same units). Comparing 0.78 and 0.87, we look at the tenths place: 7 vs 8. Since 7 < 8, 0.78 is less than 0.87. Therefore, Jamal drank more. Choice B is correct because comparing place values: tenths place shows 7 < 8, so 0.78 < 0.87. This demonstrates understanding of place value comparison for decimals. Choice C represents said equal when not equal, which happens when students ignore place value. To help students: Always compare from LEFT to RIGHT (like reading). Step 1: Compare tenths digits (7 vs 8: 7 < 8 → first decimal smaller). Step 2: If tenths same, compare hundredths. Use hundredths grids: same-sized grids, more squares shaded = greater decimal. Use number line: farther right = greater. Check same whole: decimals must refer to same-sized wholes to compare meaningfully. Remember symbol direction: arrow points to smaller value (0.78 < 0.87). Practice with trailing zeros: 0.8 = 0.80 (same value). Connect to fractions: 0.78 = 78/100, 0.87 = 87/100, compare numerators (78 < 87). Watch for: reversing symbols, comparing hundredths before tenths, treating as whole numbers (ignoring decimal point), and not checking same whole in word problems.

This question tests 4th grade ability to compare two decimals to hundredths by reasoning about their size, recognizing that comparisons are valid only when decimals refer to the same whole (CCSS.4.NF.7). To compare decimals, use place value reasoning—compare from left to right, starting with the tenths place, then the hundredths place if the tenths are the same. The first place where digits differ determines which decimal is greater: larger digit = greater decimal. Comparing 0.74 and 0.47, we look at the tenths place: 7 vs 4. Since 7 > 4, we know 0.74 > 0.47. Therefore, 0.74 > 0.47. Choice C (>) is correct because comparing place values: tenths place shows 7 > 4, so 0.74 > 0.47. This demonstrates understanding of place value comparison for decimals. Choice A (<) represents reversed symbol, which happens when students confuse symbol directions or focus on the hundredths digits (4 and 7) instead of starting with tenths. To help students: Always compare from LEFT to RIGHT. Step 1: Compare tenths digits (7 vs 4: 7 > 4 → first decimal greater). Don't be distracted by seeing the same digits (4 and 7) in different places—position matters!