Let r(t) = (sin(5t), cos(5t), sin(5t) cos(107)). Find the point where r(t) intersects the xy-plane on the interval

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answerhappygod
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Let r(t) = (sin(5t), cos(5t), sin(5t) cos(107)). Find the point where r(t) intersects the xy-plane on the interval

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Let R T Sin 5t Cos 5t Sin 5t Cos 107 Find The Point Where R T Intersects The Xy Plane On The Interval T 4t 1
Let R T Sin 5t Cos 5t Sin 5t Cos 107 Find The Point Where R T Intersects The Xy Plane On The Interval T 4t 1 (35.01 KiB) Viewed 32 times
Let r(t) = (sin(5t), cos(5t), sin(5t) cos(107)). Find the point where r(t) intersects the xy-plane on the interval <t<4T (Use symbolic notation and fractions where needed. Give your answer as a point coordinates in the form (*, *, *).) point: (0.707,-0.707,0) Incorrect

Use the Squeeze Theorem to evaluate the limit. (Give your answer as a whole number.) lim +2 49) cos * ( (x,y) → (7.9) (x-7)² + (y- 9)²
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