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A: Given that: f(x)=xx+5 and g(x)=3x-5
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Q: #4
A: The graph of the given question is attached in the next step
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A: Since you have posted multiple question as per guidelines we can solve only one question at a time...
Q: f(x) g(x) = 3x – 5 Зх — X + 5'
A: Solution
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A: We can find the odd function as below
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A: Answer: As per guidelines we can answer only 1 question so i had answer Q17 below :
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A: NOTE: Refresh your page if you can't see any equations. . lines are parallel if
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A: FOLLOW next step
Q: Part (c) Consider the initial value problem dy (t – 2)(t + 3) dt + (t – 5)y = tª + 1, y(-1) = 7. Det...
A: The given initial value problem is: (t-2)(t+3)dydt+(t-5)y=t4+1 ; y(-1)=7
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A: We have to determine component normal to the plane
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- If a coffee filter is dropped, its velocity after t seconds is given by v(t)=4(10.0003t) feet per second. What is the terminal velocity, and how long does it take the filter to reach 99 of terminal velocity? Use a table increment of 0.1 and given your answer to the nearest tenth of a second.5)Let f ( x ) =3x4 + 4x3 Find the derivative. b)Find the critical numbers.Find the first and second order derivative w=3z7-7z3+21z2
- Solve for the 2nd derivatives and accuracies of f(x) = -0.1x4-0.15x3-0.5x2-0.25x+1.2 at x=0.5 and a step size of h=0.25 Using A. Forward finite-divided difference B. Backward finite-divided difference C. Centered finite-divided differenceFind the partial derivative of the following y = 3x2z + xz3 – 3z/x2from the solution provide on #9, how did you get from the 2nd derivative 2 - 2/t3 =0 to 1-1/t3 =0?
- If the average rate of change of q (x) in the period (5,7) is equal to 8 and y (5)*y (7) = 16 and f (x) = 1 / y (x), what is the average rate of change of the function f ( x) In the same period ?!What is the numerical approximation of the derivative of the function f(x) = x^3 - 2x + 1 at x = 2 using the forward difference formula with a step size of h = 0.1?find a linearization at a suitably chosen integer neara at which the given function and its derivative are easy to evaluate. ƒ(x) = x2 + 2x, a = 0.1