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Perpendicular axis theorem
I_z = I_x + I_y
Where: Iₓ = Iₓ, I_y = I_y, I_z = Perpendicular axis theorem
Solved example
Given: I_x = 7, I_y = 5
Find: I_z (Perpendicular axis theorem)
- Formula: I_z = Iₓ + I_y
- Substitute the values: I_z = 5 + 7
- Result: I_z = 12
Answer: I_z = 12
Calculator
How to calculate Perpendicular axis theorem
- Write down the formula: I_z = I_x + I_y.
- Note the known values (Iₓ, I_y).
- Substitute them and simplify to find I_z.
- Use the calculator above to solve for any letter.
Frequently asked questions
What is the formula for Perpendicular axis theorem?
The formula is I_z = I_x + I_y, where Iₓ = Iₓ, I_y = I_y, I_z = Perpendicular axis theorem.
What is Perpendicular axis theorem when I_x = 7, I_y = 5?
I_z = 12. Substitute the values into I_z = I_x + I_y and simplify.