Answer the question below: The student should find the local linear approximation of a function in two variables e3(0.01) sin [2(0.01) – In(0.98)]

Q: Find F(s). (e sin 3t) Fs) F(s) =

A: We know that: If Lft=Fs, then Leatft=Fs-a. Therefore, it can be written that Leatsin(bt)=b(s−a)2+b2.

Q: Find the speed at the given value of t. r(t) = (sin(3t), cos(6t), cos(7t)), t = %3D (플) = 프2

A: Given:

Q: Find the normalizing constant c so that f с ☐ ce -x²/9 dx = 1.

A:

Q: Consider the function f(x)= sin(x) near x=0.2 Compute P2(0.4), P4(0.4) and P6(0.4) and find the…

A:

Q: B. Find the first and second derivatives of the following: 1. m(x) = 2(x)(√x) 2. a(x) = √3x 3. [u(x)…

A:

Q: Find the differential of the function. p = 9q – 493/2 dp:

A:

Q: Find dr/dθ in sin (rθ) = 1/2

A:

Q: ii) Find the value of a, correct to two decimal places, such that Pr(Y s a) = 0.7

A: Given data: Find the value of a, correct to two decimal places, such that Pr(Y ≤ a) = 0.7

Q: Analyze the approximate value and the exact value for (7.2, 4.06) for the function z = x3y2 sin(xy)…

A: Given below clear explanation

Q: An electrical signal is given by the function y(t) = sin(Pi*t). Determine the root mean square value…

A:

Q: L[e(sin 2t + t°)] = %3D

A: The solution is given as