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maximum shear stress due to V. The parameters are a = 5 in, b = 15 in, c = 0.775 in, h = 2 in, $F_1$ = 3200 lbf, and $F_2$ = 1000 lbf. The moment of inertia is in$^4$. The maximum tensile bending stress due to M is psi. The maximum shear stress due to V is psi. 

          maximum shear stress due to V. The parameters are a = 5 in, b = 15 in, c = 0.775 in, h = 2 in, $F_1$ = 3200 lbf, and $F_2$ = 1000 lbf.
The moment of inertia is  in$^4$.
The maximum tensile bending stress due to M is  psi.
The maximum shear stress due to V is  psi.
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maximum shear stress due to V. The parameters are a = 5 in, b = 15 in, c = 0.775 in, h = 2 in, F1 = 3200 lbf, and F2 = 1000 lbf. The moment of inertia is in^4. The maximum tensile bending stress due to M is psi. The maximum shear stress due to V is psi.

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University Physics with Modern Physics
University Physics with Modern Physics
Hugh D. Young 14th Edition
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Maximum shear stress due to V. The parameters are a = 5 in, b = 15 in, c = 0.775 in, h = 2 in, F1 = 3200 lbf, and F2 = 1000 lbf. The moment of inertia is in^4. The maximum tensile bending stress due to M is psi. The maximum shear stress due to V is psi. Maximum shear stress due to V. The parameters are a = 5 in, b = 15 in, c = 0.775 in, h = 2 in, F1 = 3200 lbf, and F2 = 1000 lbf. The moment of inertia is in^4. The maximum tensile bending stress due to M is psi. The maximum shear stress due to V is psi.
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Transcript

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00:01 Hi students, here in the question let us first calculate the moment of inertia that is i equals to 1 upon 12 b h cube plus 1 upon 12 c h cube plus a h cube.
00:16 Putting in all the values we have i equals to 1 by 12 into 1 by 35 into 38 cube plus 1 by 12 into 18 into 38 cube plus 270 into 38 cube.
00:36 It gives us the value of i as 0 .8905 into 10 to the power 5 millimeter to the power.
00:47 Now we calculate the maximum tensile strength.
00:51 Maximum tensile strength that is sigma equals to m upon gamma into i.
01:02 Putting up the values we have sigma equals to 4150 into 38 upon 0 .89105 into 10 to the power 5 which gives us the value of sigma as 83 .6 mega pascal...
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