Answer:
a. Use datum on shaft
b. Use datum on hex flat
c. Use datum on face below the head
d. Use datum on shaft
When these datum are used, they will prevent translation and rotation along axis which they act.
Answer:
A) See Attachment B) See Attachment C) 186.153
Explanation:
C) Per phase Voltage= 220/∛3
= 6.037
S=V²/Z
= (6.037)²/(0.01+i0.05)
= 62051.282-i310256.41
Active power losses per phase= 62.051kW
total Active power losses= 62.051×3
=186.153kW
Answer:
(C) calcNewPrice(oldPrice, &newPrice);
Explanation:
It's a void function so there's no return value, however they wanted to change a value. The only way to do that is to pass in an address of the variable into the function, and deference it and store the new data there.
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Complete Question
Lumber jacks use cranes and giant tongs to hoist their goods into trucks for transport. Fortunately, smaller versions of these devises are available for weekend warriors who want to play with their chain saws. Let us model the illustrated tongs as a planar mechanism that carries a log of weight 210 N. Given the following dimensions: 35 mm 10 mm 40 mm 230 mm 85 mm 45 mm 10 mm 35 mm 345 mm determine the force in N and moment in Nm that our worker exerts on the tongs. Also determine the pinching force magnitude in N that the tongs exert on the log; i.e. determine the horizontal force that the tong's teeth exert on the log. Assume the point E is centered between the tong's teeth.
The diagram for this question is shown on the first uploaded image
Answer:
The force P is
and the moment M is 
The horizontal force that the tong teeth exerts is 
Explanation:
First let denote the dimension to corresponding to the diagram

Next looking at the diagram let us consider the vertical direction
At equilibrium

This mean that

Since they are acting in opposite direction the equation becomes

=>
=> 
At Equilibrium Moment about F gives

=> 
=> 
=> 
=> 
Here
is the horizontal force that the tong teeth exerts
Now let consider the part BAF of the system as shown on the second uploaded image
Now the angle
is mathematically given as

=> 


Now at equilibrium the moment about A is

=> 


=> 
=> 
=> 
Looking at the forces acting on the teeth as shown on the third uploaded image
At Equilibrium the moment about D is

=> 
=> 
=> 
=> 