The math topic focuses on identifying Pythagorean triples, sets of three integers that satisfy the Pythagorean theorem, \(a^2 + b^2 = c^2\), where \(c\) is the hypotenuse in a right-angled triangle. Each question requires finding another set of integer side lengths that forms a right triangle, aiding in understanding and application of the Pythagorean theorem and properties of right triangles.
Work on practice problems directly here, or download the printable pdf worksheet to practice offline.
Practice:
Triples - Example to Set of Side Lengths
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Find another set of integer side lengths for a right triangle
Pythagorean Triples - Example to Set of Side Lengths Worksheet
| Math worksheet on 'Pythagorean Triples - Example to Set of Side Lengths (Level 1)'. Part of a broader unit on 'Pythagoras - Practice' Learn online: app.mobius.academy/math/units/pythagoras_practice/ |
1
| Find another set of integer side lengths for a right triangle |
a
| 0, 2, 10 |
b
| 7, 7, 21 |
c
| 13, 15, 16 |
d
| 7, 10, 19 |
e
| 7, 14, 16 |
f
| 9, 12, 15 |
2
| Find another set of integer side lengths for a right triangle |
a
| 13, 15, 22 |
b
| 16, 16, 22 |
c
| 16, 21, 28 |
d
| 16, 20, 23 |
e
| 10, 19, 27 |
f
| 15, 20, 25 |
3
| Find another set of integer side lengths for a right triangle |
a
| 11, 16, 22 |
b
| 7, 17, 22 |
c
| 10, 14, 24 |
d
| 8, 19, 22 |
e
| 12, 16, 20 |
f
| 5, 7, 19 |
4
| Find another set of integer side lengths for a right triangle |
a
| 5, 5, 12 |
b
| 4, 7, 9 |
c
| 2, 10, 12 |
d
| 6, 8, 10 |
e
| 4, 4, 12 |
f
| 3, 8, 12 |
5
| Find another set of integer side lengths for a right triangle |
a
| 16, 20, 23 |
b
| 12, 15, 18 |
c
| 10, 13, 18 |
d
| 12, 12, 17 |
e
| 10, 12, 20 |
f
| 12, 16, 20 |