Calculate Young's Modulus of L<sub>1</sub> = 635 mm, L<sub>2</sub> = 634.5 mm, A = 899.1600000000001 mm² and F = 605 N
Use the free Young Modulus Calculator to get the Youngs Modulus of L1 = 635 mm, L2 = 634.5 mm, A = 899.1600000000001 mm² and F = 605 N i.e. -854519774.011204 Pa easily along with detailed steps.
Ex: 10, 167, 48, 34.5 or 90
Detailed Procedure to find Young's Modulus of L1 = 635 mm, L2 = 634.5 mm, A = 899.1600000000001 mm² and F = 605 N
Young's Modulus states that a measure of elasticity is equal to the ration of the stress acting on a substance to the strain produced. Young's Modulus is also known as modulus of elasticity.
The formula to calculate Young's Modulus is:
Where,
E = Young's modulus
σ = Stress
ε = Strain
Step by Step Solution to find Young's Modulus :
Given that,
Stress (σ) = ?
Strain (ε) = ?
Initial Length (L1) = 635 mm
Final Length (L2) = 634.5 mm
Change in Length (ΔL) = ?
Area (A) = 899.1600000000001 mm²
Force (F) = 605 N
Calculating Stress
=> Convert the Area (A) 899.1600000000001 mm² to "square meter (m²)"
F = 899.1600000000001 ÷ 1000000
F = 0.000899 m²
Substitute the value into the formula
Stress (σ) = 672850.215757 Pa
Calculating Strain :
=> convert the L1 value to "meters (m)" unit
r = 635 ÷ 1000
r = 0.635 m
=> convert the L1 value to "meters (m)" unit
r = 634.5 ÷ 1000
r = 0.6345 m
ΔL = 0.6345 - 0.635
ΔL = -0.0005 m
Substitute the value into the formula
Strain (S) = -0.000787
As we got all the values we can calculate Young's Modulus
E = -854519774.011204 Pa
∴ Youngs's Modulus (E) = -854519774.011204 Pa
Young's Modulus of L1 = 635 mm, L2 = 634.5 mm, A = 899.1600000000001 mm² and F = 605 N results in different Units
| Values | Units |
|---|---|
| -854519774.011204 | pascals (Pa) |
| -123937.582627 | pounds per square inch (psi) |
| -8545197.740112 | hectopascals (hPa) |
| -854519.774011 | kilopascals (kPa) |
| -854.519774 | megapascal (MPa) |
| -17846645.480224 | pounds per square foot (lbs/ft²) |
Similar Young's Modulus Calculation
Here are some examples of Young's Modulus Calculation
- Young's modulus of initial length 636 mm, final length 635.5 mm, area 900.1600000000001 mm² and force 606 N
- Young's modulus of initial length 637 mm, final length 636.5 mm, area 901.1600000000001 mm² and force 607 N
- Young's modulus of initial length 638 mm, final length 637.5 mm, area 902.1600000000001 mm² and force 608 N
- Young's modulus of initial length 639 mm, final length 638.5 mm, area 903.1600000000001 mm² and force 609 N
- Young's modulus of initial length 640 mm, final length 639.5 mm, area 904.1600000000001 mm² and force 610 N