Q: o evaluate (In x)² +3 dx,
A: answer is in next step option C is correct
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A: Topic:- function and integration
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A: I have appended the formula used in the solution part.
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A: Given query is to find the average value ifbthe function.
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A: Given; D2-4y=8e2x-12 So, the auxiliary equation is; m2-4=0
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Q: dx √x²=2x-4 is solved by trigonometric substitution, which of the following substitutions is used?…
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A: Note : As per our guidelines we are supposed to answer only one question if there are multiple…
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A: The given integral, ∫x2-1x3+xdx
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Q: Compute the quadratic form x Ax for A= Xx₁ 12 - a. x = b. x= 1 X2 a. x¹Ax= 3 2 [1] 10 C. X = and…
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Q: 2b. Explain the difference between a partial derivative and a directional derivative.
A: Dear learner, as per our guidelines we can provide the solution for one part only. Kindly post other…
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Q: domain of the function: A = 8 B = and C= 8 For each of the following intervals, tell whether f'(x)…
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Q: Summary of Derivatives of Transcen Let u be a differentiable function of z du (a)(e) =eu dr (b)(b) =…
A: To express the derivative of transcendental functions.
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A: Explained below
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A: Given integral ∫15x2-x3-43x-19(x+1)2(x2-6x+13)
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A: Find your answer below
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Q: dp p(-75+25p²) 2 S. Trigonometric Substitution
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Q: Question 4 Solve the equation: 1²+t+19-0. Fully simplify all answers, including non-real solutions
A: The given equation is: t2+t+19=0
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A: We have to find C .
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Q: For the function f(x) given below, evaluate lim f(x) and lim f(x). X18 8118 -x³ + x f(x) = √4x6 - 3…
A: We can solve this as follows:
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Q: A clothing business finds there is a linear relationship between the number of shirts, n, it can…
A: Topic:- linear function
Q: Describe the end behavior (long run behavior) of f(x) = 28 As → →→ ∞, f(x)→ ? As I→ ∞, f(x) → ? v
A: This question can be solved using the concept of limits.
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Q: log(x+3) z-1-1-cosh(cos-12) 4. lim
A: Given, limx→1-log12x+31-coshcos-1x
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A: The given limit, limx→-∞x2-x-x2+x
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Q: 4. Evaluate the following sin(x)cos(2x)sin(3x) dx sin(3x)cos(3x) sin(2x)cos(2x) 12 sin(2x) sin(2x)…
A: Solution: ∫sinxcos2xsin3xdx
Q: y=x√1 + x²
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