2020-10-16T21:43:49-04:00
Q5) A plane, traveling with a velocity relative to the air of 320 km/h [28° S of W], passes over Winnipeg. The wind
velocity is 72 km/h [S]. Determine the displacement of the plane from Winnipeg 2.0 h later.
1
2020-10-19T13:21:04-0400
V = v p + v w = ( 320 cos 28 , 320 sin 28 ) + ( 0 , 72 ) = ( 282.5 , 222.2 ) k m h \bold{V=v_p+v_w}\\=(320\cos{28},320\sin{28})+(0,72)\\=(282.5,222.2)\frac{km}{h} V = v p + v w = ( 320 cos 28 , 320 sin 28 ) + ( 0 , 72 ) = ( 282.5 , 222.2 ) h km
s x = 282.5 ( 2 ) = 565 k m s y = 222.2 ( 2 ) = 444.4 k m s_x=282.5(2)=565\ km\\s_y=222.2(2)=444.4\ km s x = 282.5 ( 2 ) = 565 km s y = 222.2 ( 2 ) = 444.4 km The displacement is
s = 56 5 2 + 444. 4 2 = 720 k m s=\sqrt{565^2+444.4^2}=720\ km s = 56 5 2 + 444. 4 2 = 720 km
θ = arctan 444.4 565 = 38 ° S of W \theta=\arctan{\frac{444.4}{565}}=38\degree\text{ S of W} θ = arctan 565 444.4 = 38° S of W
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