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luda_lava [24]
2 years ago
8

What forced induction device is more efficient?

Engineering
2 answers:
Anastasy [175]2 years ago
5 0

Answer:

A

Explanation:

Tanzania [10]2 years ago
5 0

Answer:

a

Explanation:

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Two blocks A and B have a weight of 10 lb and 6 lb , respectively. They are resting on the incline for which the coefficients of
sertanlavr [38]

Answer:

Part A- 10.06^\circ

Part B- 0.1946ft

Explanation:

Block A

Apply force equilibrium equation along x direction.

\begin{array}{l}\\\sum {{F_x}} = 0\\\\{F_A} + {F_S} - 10\sin \theta = 0\\\end{array}

Here, {F_A} is friction force on block A and {F_S}is spring force, and \theta is inclination angle.

By substitution

0.14\,{N_A} + \left( {1.9x} \right)\,{\rm{lb}} \cdot {\rm{ft}} - 10\sin \theta = 0

Similarly, apply force equilibrium equation along y direction.

\begin{array}{l}\\\sum {{F_y}} = 0\\\\{N_A} - 10\cos \theta = 0\\\\{N_A} = 10\cos \theta \\\end{array}

By substitution

\begin{array}{l}\\0.14\,\left( {10\cos \theta } \right) + \left( {1.9x} \right) - 10\sin \theta = 0\\\\\left( {1.9x} \right) = 10\sin \theta - 1.4\cos \theta \\\end{array}

Block B

Apply force equilibrium equation along x direction.

\begin{array}{l}\\\sum {{F_x}} = 0\\\\{F_B} - {F_S} - 6\sin \theta = 0\\\end{array}

By substitution

0.24\,{N_A} - \left( {1.9x} \right) - 6\sin \theta = 0

Apply force equilibrium equation along y direction.

\begin{array}{l}\\\sum {{F_y}} = 0\\\\{N_B} - 6\cos \theta = 0\\\\{N_B} = 6\cos \theta \\\end{array}

\begin{array}{l}\\0.24\,\left( {6\cos \theta } \right) - \left( {1.9x} \right) - 6\sin \theta = 0\\\\\left( {1.9x} \right) = 1.44\cos \theta - 6\sin \theta \\\end{array}

Calculate the inclination angle when both blocks begin to slide.

\begin{array}{l}\\10\sin \theta - 1.4\cos \theta = 1.44\cos \theta - 6\sin \theta \\\\16\sin \theta = 2.84\cos \theta \\\\\tan \theta = \frac{{2.84}}{{16}}\\\\\theta = {\tan ^{ - 1}}\left( {\frac{{2.84}}{{16}}} \right)\\\end{array}

Calculate the change in length of the spring.

\begin{array}{l}\\\left( {1.9x} \right) = 1.44\cos \left( {10.06^\circ } \right) - 6\sin \left( {10.06^\circ } \right)\\\\1.9x = 0.3697\\\\x = 0.1946\,{\rm{ft}}\\\end{array}

3 0
3 years ago
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