Express the curve by an equation in x and y. x(t) = t2 y(t)=3t4 + 2 Express the

Question

Express the curve by an equation in x and y. x(t) = t2 y(t)=3t4 + 2 Express the curve by an equation in x and y x(t) = sec2 (t) + 2 y(t) = 4 + tan (t) Express the curve by an equation in x and y x(t) = 9 - sin(t) y (t) = cos(t) A particle with position given by the equations x(t) = 2 sin(2pit) , y(t) = 2 cos( 2 pi t) , t epsilon [0, 1 ] starts at the point (0, 2) and traverses the unit circle x2 + y2 = 4 once in a clockwise manner. Write equations of the form x(f) =f(t), y(t) =g(t) , t epsilon [ 0, 1] so that the particlc traverses the quarter circle from (2, 0) to (0, 2).

Explanation / Answer

1)B

2)B

3)C

6)E

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