Similar Figures — Easy Worksheet 2
Grade 10 · MathSheets Name: ____________________ Date: __________
Find the missing side length, x.
How to solve
Corresponding sides of similar figures are in the same ratio. Set up a proportion, small side ÷ large side = x ÷ other large side, then cross-multiply and divide to solve for x.
Example
Two similar rectangles have a scale factor of 1:2. One side of the smaller rectangle is 4, and the corresponding side of the larger rectangle is 8. If another side of the larger rectangle is 8, what is the corresponding side of the smaller rectangle (x)?
Answer: 4
✓ Correct!
Not quite. The answer is
💡 How to solve: Similar Figures
Corresponding sides of similar figures are in the same ratio. Set up a proportion, small side ÷ large side = x ÷ other large side, then cross-multiply and divide to solve for x.
Try a similar one
Two similar rectangles have a scale factor of 1:2. One side of the smaller rectangle is 3, and the corresponding side of the larger rectangle is 6. If another side of the larger rectangle is 10, what is the corresponding side of the smaller rectangle (x)?
✓ You've got it! Press Next to keep going. Not yet — the answer is . Read the steps above once more.
✓ Correct!
Not quite. The answer is
💡 How to solve: Similar Figures
Corresponding sides of similar figures are in the same ratio. Set up a proportion, small side ÷ large side = x ÷ other large side, then cross-multiply and divide to solve for x.
Try a similar one
Two similar rectangles have a scale factor of 1:2. One side of the smaller rectangle is 2, and the corresponding side of the larger rectangle is 4. If another side of the larger rectangle is 6, what is the corresponding side of the smaller rectangle (x)?
✓ You've got it! Press Next to keep going. Not yet — the answer is . Read the steps above once more.
✓ Correct!
Not quite. The answer is
💡 How to solve: Similar Figures
Corresponding sides of similar figures are in the same ratio. Set up a proportion, small side ÷ large side = x ÷ other large side, then cross-multiply and divide to solve for x.
Try a similar one
Two similar rectangles have a scale factor of 1:2. One side of the smaller rectangle is 6, and the corresponding side of the larger rectangle is 12. If another side of the larger rectangle is 6, what is the corresponding side of the smaller rectangle (x)?
✓ You've got it! Press Next to keep going. Not yet — the answer is . Read the steps above once more.
✓ Correct!
Not quite. The answer is
💡 How to solve: Similar Figures
Corresponding sides of similar figures are in the same ratio. Set up a proportion, small side ÷ large side = x ÷ other large side, then cross-multiply and divide to solve for x.
Try a similar one
Two similar rectangles have a scale factor of 1:2. One side of the smaller rectangle is 4, and the corresponding side of the larger rectangle is 8. If another side of the larger rectangle is 8, what is the corresponding side of the smaller rectangle (x)?
✓ You've got it! Press Next to keep going. Not yet — the answer is . Read the steps above once more.
✓ Correct!
Not quite. The answer is
💡 How to solve: Similar Figures
Corresponding sides of similar figures are in the same ratio. Set up a proportion, small side ÷ large side = x ÷ other large side, then cross-multiply and divide to solve for x.
Try a similar one
Two similar rectangles have a scale factor of 1:2. One side of the smaller rectangle is 4, and the corresponding side of the larger rectangle is 8. If another side of the larger rectangle is 10, what is the corresponding side of the smaller rectangle (x)?
✓ You've got it! Press Next to keep going. Not yet — the answer is . Read the steps above once more.
✓ Correct!
Not quite. The answer is
💡 How to solve: Similar Figures
Corresponding sides of similar figures are in the same ratio. Set up a proportion, small side ÷ large side = x ÷ other large side, then cross-multiply and divide to solve for x.
Try a similar one
Two similar rectangles have a scale factor of 1:2. One side of the smaller rectangle is 5, and the corresponding side of the larger rectangle is 10. If another side of the larger rectangle is 10, what is the corresponding side of the smaller rectangle (x)?
✓ You've got it! Press Next to keep going. Not yet — the answer is . Read the steps above once more.
✓ Correct!
Not quite. The answer is
💡 How to solve: Similar Figures
Corresponding sides of similar figures are in the same ratio. Set up a proportion, small side ÷ large side = x ÷ other large side, then cross-multiply and divide to solve for x.
Try a similar one
Two similar rectangles have a scale factor of 1:2. One side of the smaller rectangle is 2, and the corresponding side of the larger rectangle is 4. If another side of the larger rectangle is 6, what is the corresponding side of the smaller rectangle (x)?
✓ You've got it! Press Next to keep going. Not yet — the answer is . Read the steps above once more.
✓ Correct!
Not quite. The answer is
💡 How to solve: Similar Figures
Corresponding sides of similar figures are in the same ratio. Set up a proportion, small side ÷ large side = x ÷ other large side, then cross-multiply and divide to solve for x.
Try a similar one
Two similar rectangles have a scale factor of 1:2. One side of the smaller rectangle is 4, and the corresponding side of the larger rectangle is 8. If another side of the larger rectangle is 8, what is the corresponding side of the smaller rectangle (x)?
✓ You've got it! Press Next to keep going. Not yet — the answer is . Read the steps above once more.
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Similar Figures — Easy Worksheet 2
Find the missing side length, x.