This math topic focuses on applying the Pythagorean theorem to calculate the length of missing sides in right-angled triangles, where dimensions are given in scaled values. Each problem presents a triangle with specific side lengths and requires finding the length of an unknown side, with answers listed in decimal format. This set of exercises is intended to develop and test a student's ability to work with Pythagorean triples and understand the relationship between the sides of right-angled triangles in various scaled scenarios.
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Find the length of the missing side as a decimal value based on the Pythagorean theorem
Math worksheet on 'Pythagorean Triples (Scaled) - Length of Side (Level 2)'. Part of a broader unit on 'Pythagoras - Practice' Learn online: app.mobius.academy/math/units/pythagoras_practice/ |
Find the length of the missing side as a decimal value based on the Pythagorean theorem |
1,400 |
1,800 |
1,200 |
2,000 |
1,700 |
4,000 |
Find the length of the missing side as a decimal value based on the Pythagorean theorem |
4,000 |
2,000 |
1,400 |
1,000 |
1,600 |
2,500 |
Find the length of the missing side as a decimal value based on the Pythagorean theorem |
120 |
400 |
260 |
280 |
220 |
200 |
Find the length of the missing side as a decimal value based on the Pythagorean theorem |
140 |
100 |
60 |
120 |
650 |
130 |
Find the length of the missing side as a decimal value based on the Pythagorean theorem |
1,200 |
1,900 |
3,200 |
1,400 |
1,600 |
24,000 |
Find the length of the missing side as a decimal value based on the Pythagorean theorem |
2,000 |
2,100 |
1,600 |
24,000 |
1,300 |
2,200 |
Find the length of the missing side as a decimal value based on the Pythagorean theorem |
1,300 |
800 |
1,000 |
600 |
1,200 |
1,100 |