Question #91008

What is the ratio between camshaft and crankshaft of 6 cylinder inline engine?

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\boxtimes 501?

find the deflection of paint "A"

Deflection of paint "A" is

Nothing but overall

deflection of the member (s)



For varying cross-section

Deflection.


VA=s=0hPndnAnEn=0hPydyAyEyV_A = s = \int_0^h \frac{P_n dn}{A_n E_n} = \int_0^h \frac{P_y dy}{A_y E_y}Ay=π(cD2)=π(cD1+D1D2)2\therefore A_y = \pi (c D^2) = \pi (c D^1 + D^1 D^2)^2


"D'D" is to be evaluated

"A_y" is the Area at

particular distance

y from reference



From the similar triangles.


bah=DD1hy\frac{b - a}{h} = \frac{D D^1}{h - y}DD1=(ba)h(hy)D D^1 = \frac{(b - a)}{h} (h - y)Ay=π[a+(ba)h(hy)]2Ay=π(b+(ab)hy)2vy=δ=0hρdyπE(b+(ab)hy)2vA=h(ab)pπE[1[b+(ab)hy]0]=ρhπE(ab)[1a+1b]=ρhπE(ab)[b+aab]\begin{array}{l} \therefore A_y = \pi \left[ a + \frac{(b - a)}{h} (h - y) \right]^2 \\ A_y = \pi \left(b + \frac{(a - b)}{h} y\right)^2 \\ v_y = \delta = \int_0^h \frac{\rho \, dy}{\pi E \left(b + \frac{(a - b)}{h} y\right)^2} \\ v_A = \frac{h}{(a - b)} \cdot \frac{p}{\pi E} \left[ \frac{-1}{\left[ b + \frac{(a - b)}{h} y \right]^0} \right] \\ = \frac{\rho h}{\pi E (a - b)} \left[ -\frac{1}{a} + \frac{1}{b} \right] \\ = \frac{\rho h}{\pi E (a - b)} \left[ \frac{-b + a}{a b} \right] \\ \end{array}VA=ρhπEab\boxed{V_A = \frac{\rho h}{\pi E a b}}


Deblession of point "A" VA=ρhπEab\boxed{V_A = \frac{\rho h}{\pi E a b}}

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