Simple Work and Energy question

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To determine the force required for a helicopter of mass M to accelerate upward at 0.10g, one must account for both the gravitational force and the additional force needed for acceleration. The correct force calculation is F = M(g + 0.10g), which simplifies to F = 1.10Mg. Consequently, the work done by this force over a distance h is W = F * h, resulting in W = 1.10Mgh. The initial calculations overlooked the need to include the weight of the helicopter in the force equation. Thus, the book's answers are correct, and the calculations should reflect this additional force.
pinkerpikachu
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A) the force required to give a helicopter of a mass M an acceleration of .10g upward.
B) Find the work done by this force as the helicopter moves a distance of h upward

I'm not incompetent or totally clueless about this.I know that F=ma and W=Fx

So, my solutions:

a) F=ma
F= .10Mg

b) W=Fx
W=.10Mgh


But the answer in the back of my book has a) 1.10Mg B) 1.10Mgh so either I'm missing some crucial step, or my book has a typo

help please?
 
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pinkerpikachu said:
A) the force required to give a helicopter of a mass M an acceleration of .10g upward.
B) Find the work done by this force as the helicopter moves a distance of h upward

I'm not incompetent or totally clueless about this.I know that F=ma and W=Fx

So, my solutions:

a) F=ma
F= .10Mg

b) W=Fx
W=.10Mgh


But the answer in the back of my book has a) 1.10Mg B) 1.10Mgh so either I'm missing some crucial step, or my book has a typo

help please?

Unfortunately you forgot that the Helicopter has a weight of m*g.
To accelerate it another .1g means that it must overcome the original m*g and then add the extra .1*m*g.
 
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