Question

Part A A helicopter is flying horizontally with a speed of 909 m/s over a hill that slopes upward with a 2% grade (that is, t

PART B)

Determine the angle between the directions of vector A = 2.00 i +2.00 j and vector B = -2.00 î + 4.00 . 57.3° O 100° 0 42.9°

Which one is true answer? Thanks all.

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Answer #1

Answer : --

(a)

tan\theta = \frac{2}{100}

sin\theta = \frac{2} { \sqrt{2^{2}+100^{2}}}

sin\theta = \frac{2} {100.0199}

so the verticle componant of the velocity = vsin\theta = 909 \times\frac{2} {100.0199}

vsin\theta = 18.17 m/s

so the option (a)is correct .

(b)cos \theta = \frac{\vec{A} \cdot \vec{ B}}{ AB}

  • cos \theta = \frac{2\times -2 + 4 \times 2}{ \sqrt{8}\sqrt{20}}
  • cos \theta = 0.316227445
  • \theta = 71.5651
  • option(D ) is correct .
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