Shear modulus divides shear stress by sideways strain. Exact arithmetic here means exact results for the stated model inputs; measured inputs still carry uncertainty and significant-figure limits.

highlighted = computed this step

Shear modulus divides shear stress by sideways strain

Shear stress 2 Pa and sideways strain 1 over 3 give shear modulus 6 Pa.

G=τγ=2 Pa13=6 PaG=\frac{\tau}{\gamma}=\frac{2\ \text{Pa}}{\frac{1}{3}}=6\ \text{Pa}
Shear modulus scanThe stress ratio and sideways strain ratio are both checked.displacementshear stressshearForce=6 Narea=3 m^2displacement=1 mheight=3 mshearStress=2 PashearStrain=1/3modulus=6 Pa

Shear modulus divides shear stress by sideways strain

Shear stress 2 Pa and sideways strain 1 over 3 give shear modulus 6 Pa.

G=τγ=2 Pa13=6 PaG=\frac{\tau}{\gamma}=\frac{2\ \text{Pa}}{\frac{1}{3}}=6\ \text{Pa}
Shear modulus scanThe stress ratio and sideways strain ratio are both checked.displacementshear stressshearForce=8 Narea=4 m^2displacement=1 mheight=3 mshearStress=2 PashearStrain=1/3modulus=6 Pa

Shear modulus divides shear stress by sideways strain

Shear stress 3 Pa and sideways strain 1 over 2 give shear modulus 6 Pa.

G=τγ=3 Pa12=6 PaG=\frac{\tau}{\gamma}=\frac{3\ \text{Pa}}{\frac{1}{2}}=6\ \text{Pa}
Shear modulus scanThe stress ratio and sideways strain ratio are both checked.displacementshear stressshearForce=12 Narea=4 m^2displacement=1 mheight=2 mshearStress=3 PashearStrain=1/2modulus=6 Pa