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- Find equation of r = 1 + 8 cos(0) in rectangular coordinates.The horizontal distance or range (R) of an object thrown at an angle e from the horizontal is represented by the equation below where vo is the initial velocity as the object leaves the hand, in feet per second. If vo = 2500 feet per second and e is changed from 13° to 14°, use differentials to approximate the change in range, in feet. R= - sin20 32Generate a 3D plot based on the equation z=sin(x) +cos(y), both x and y range from 0 to 2 pi. Please use Matlab to solve.
- Convert r = 6(sin(0) + cos(0)) to an equation in rectangular coordinates in terms of x and y.The horizontal distance or range (R) of an object thrown at an angle 8 from the horizontal is represented by the equation below where vo is the initial velocity as the object leaves the hand, in feet per second. If vo = 2500 feet per second and e is changed from 13° to 14°, use differentials to approximate the change in range, in feet. R= sin20 32The horizontal distance or range (R) of an object thrown at an angle 0 from the horizontal is represented by the equation below where vo is the initial velocity as the object leaves the hand, in feet per second. If vo = 2500 feet per second and 0 is changed from 13° to 14°, use differentials to approximate the change in range, in feet. R= sin20 32
- A particle moves to the left of the parabola. r=4/(1+cos theta) with constant speed of 4 ft/s. when theta=pie/2 Determine the radial component of the velocity and transverse component velocity.Find the Cartesian equation of r2 sin(20) = 1.The horizontal distance or range (R) of an object thrown at an angle e from the horizontal is represented by the equation below where vo is the initial velocity as the object leaves the hand, in feet per second. If vo = 2500 feet per second and e is changed from 13° to 14°, use differentials to approximate the change in range, in feet. 2 R= sin20 32 (A) 521782 B) 8609 c) 6128 D) 351091
