7. An object is propelled upward at an angle 45° s x < 90°, to the horizontal with an initial velocity of vo feet per second from the base of a plane that make an angle of 45° with the horizontal. See the illustration. If air resistance is ignored, the distance R that it travels up the inclined plare is: R(0) = 2 cos0(sin® – cos®). a) Show R(0) = " ² [sin(20) – cos(20) – 1) %3D 16 %3D 32 145" 6) Find the angle 0 that maximizas P by solving sin(20) + cos(20) = 0 c) What is the maximum distance R if v, = 32 ft / sec?

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Chapter1: Units, Trigonometry. And Vectors
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Can you please solve this showing step by step on a picture, Don't type it just show your work on a picture, this for my trig homework.

7. An object is propelled upward at an angle 45° <x < 90°, to the horizontal with an
initial velocity of vo feet per second from the base of a plane that make an angle of
45° with the horizontal. See the illustration. If air resistance is ignored, the
distance R that it travels up the inclined plare is: R(0) =
cos0(sin0 - cos0).
16
a) Show R(0) =
P [sin(20) – cos(20) – 1]
32
bjeckly
45°
c) What is the maximum distance
6) Find the angle 0 that maximizes R
by solving sin(20) + cos(20) = 0
Rif vo = 32 ft/ sec?
Transcribed Image Text:7. An object is propelled upward at an angle 45° <x < 90°, to the horizontal with an initial velocity of vo feet per second from the base of a plane that make an angle of 45° with the horizontal. See the illustration. If air resistance is ignored, the distance R that it travels up the inclined plare is: R(0) = cos0(sin0 - cos0). 16 a) Show R(0) = P [sin(20) – cos(20) – 1] 32 bjeckly 45° c) What is the maximum distance 6) Find the angle 0 that maximizes R by solving sin(20) + cos(20) = 0 Rif vo = 32 ft/ sec?
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