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This resource offers a series of mathematical problems focused on calculating total lengths involving overlapping tiles. It includes tasks where students find the lengths of individual tiles based on total length and overlap measurements, fostering problem-solving skills. An example is presented where two identical tiles overlap by 8 cm in a total length of 40 cm, prompting learners to deduce the length of each tile. Additional tasks vary in complexity and encourage students to innovate by creating their own problems. Ideal for NC levels 4 to 7.
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Side by Side Task NC Level 4 to 7
Change overlap Change the total length Make up our own problem Side by Side Task 1 Two identical tiles are arranged to overlap each other by 8cm. The length of the whole arrangement is 40cm. Find the length of each tile 8 ? 40 Home
Change the lengths Change the fractions Make up our own problem Side by Side Task 2 Calculate the total length marked with a ? 12cm 12cm ? Home
Change the lengths Change the fractions Make up our own problem Side by Side Task 3 Calculate the total length marked with a ? 15cm 15cm ? Home
Change the lengths Change the fractions Make up our own problem Side by Side Task 4 Calculate the total length marked with a ? 15cm 15cm ? Home
Change the lengths Change the fractions Make up our own problem Side by Side Task 5 Calculate the total length marked with a ? 30cm 30cm ? Home
Change the lengths Change the fractions Make up our own problem Side by Side Task 6 Calculate the total length marked with a ? 20cm 30cm ? Home
Change the lengths Change the fractions Make up our own problem Side by Side Task 7 Calculate the value of x xcm xcm 60 Home
Change the lengths Change the fractions Make up our own problem Side by Side Task 8 Calculate the value of x xcm 30cm 40 Home
Change the lengths Change the fractions Make up our own problem Side by Side Task 9 Calculate the value of x xcm xcm 57 Home
Change the lengths Change the fractions Make up our own problem Side by Side Task 10 Calculate the total length marked with a ? 40cm 60cm ? Home