= F(x₂) For the function f(x) = sin(x), write Newton's formula as n+1 = solving f(x) = 0. Type in x_n for In In +1 = In f(In) for

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A: We can expand the log in the following steps

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A: ∫cos(7t)dtSubstitute u=7t→dudt=7→dt=17du

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A: We have to find the solutions

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A: First we take partial fraction then solve it.

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A: r(t)=t3 i +t j+126t2 kdxdt=3t2dydt=1dzdt=252 t3≤t≤6

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A: The given function,   f(x)=3x5-5x3

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A: Solving

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Q: 9) Evaluate the following indefinite integrals a. [(5x¹ + x² + x) dx b. 9x²(x³ +5)*dx c. S7 C. dx…

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A: To integrate.

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Q: Let f(x) = 3x5 - 5x³.

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A: