Find an equation of y as a function of x for the parametric equations given below by eliminating the parameter. Also, indicate the direction of the curve. $$x = 4 \cos t , \quad y = 3 \sin t , \quad t \in [ 0,2 \pi ]$$
A) $16 x ^ { 2 } + 9 y ^ { 2 } = 144 , \quad \text { counterclockwise }$
B) $16 x ^ { 2 } + 9 y ^ { 2 } = 144 , \quad \text { clockwise }$
C) $9 x ^ { 2 } + 16 y ^ { 2 } = 144 , \quad \text { counterclockwise }$
D) $9 x ^ { 2 } + 16 y ^ { 2 } = 144 , \quad \text { clockwise }$

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The Answer of Find an equation of y as a function of x for the parametric equations given below by eliminating the parameter. Also, indicate the direction of the curve. $$x = 4 \cos t , \quad y = 3 \sin t , \quad t \in [ 0,2 \pi ]$$
A) $16 x ^ { 2 } + 9 y ^ { 2 } = 144 , \quad \text { counterclockwise }$
B) $16 x ^ { 2 } + 9 y ^ { 2 } = 144 , \quad \text { clockwise }$
C) $9 x ^ { 2 } + 16 y ^ { 2 } = 144 , \quad \text { counterclockwise }$
D) $9 x ^ { 2 } + 16 y ^ { 2 } = 144 , \quad \text { clockwise }$

Find an Equation of Y as a Function of X x=4cos⁡t,y=3sin⁡t,t∈[0,2π]x = 4 \cos t , \quad y = 3 \sin t , \quad t \in [ 0,2 \pi ]x=4cost,y=3sint,t∈[0,2π]

Find an Equation of Y as a Function of X $x = 4 \cos t , \quad y = 3 \sin t , \quad t \in [ 0,2 \pi ]$