This math topic practices using the Pythagorean Theorem in three dimensions, focusing on finding hypotenuse distances within a rectangular prism. Each of the five questions tasks students with calculating the hypothetical straight-line distance between two points within the prism, applying knowledge of 3D geometry. This is part of an introductory unit on three-dimensional applications of the Pythagorean Theorem.
Work on practice problems directly here, or download the printable pdf worksheet to practice offline.
morePractice:
3D - Prism - Dimensions to Hypotenuse (Full)
Complete these online problems with 80% or 4 correct answers in a row. Results are immediate.
What is the distance from point A to point B on this Rectangular Prism?
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Pythagorean Theorem 3D - Prism - Dimensions to Hypotenuse (Full) Worksheet
| Math worksheet on 'Pythagorean Theorem 3D - Prism - Dimensions to Hypotenuse (Full) (Level 3)'. Part of a broader unit on 'Pythagorean Theorem in 3D - Intro' Learn online: app.mobius.academy/math/units/pythagoras_3d_intro/ |
1
| What is the distance from point A to point B on this Rectangular Prism? |
a
| 12 |
b
| 23 |
c
| 22 |
d
| 14 |
e
| 15 |
f
| 17 |
2
| What is the distance from point A to point B on this Rectangular Prism? |
a
| 24 |
b
| 19 |
c
| 15 |
d
| 9 |
e
| 13 |
f
| 23 |
3
| What is the distance from point A to point B on this Rectangular Prism? |
a
| 22 |
b
| 11 |
c
| 8 |
d
| 15 |
e
| 23 |
f
| 19 |
4
| What is the distance from point A to point B on this Rectangular Prism? |
a
| 21 |
b
| 22 |
c
| 11 |
d
| 9 |
e
| 8 |
f
| 13 |
5
| What is the distance from point A to point B on this Rectangular Prism? |
a
| 23 |
b
| 15 |
c
| 12 |
d
| 24 |
e
| 14 |
f
| 22 |