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Q: Consider the following functions: f(x) = 4 – x², g(x) = 7x + 2 and f + g ()(-1). X-4 h(x) = Evaluate…

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Q: f(x) = 6x-1 ax + b 8x-1 for x 1/1/201

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Q: The value of f(3.5) from the following points (1,1), (2,14), (3,15), (4,5), (5,6), (6,19) is

A: In this problem we can use many interpolation method. I am using Newton-Gregory forward…

Q: V1-x² 2 dx

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Q: quadratic function J (- nonzero integers.

A: We have to write a quadratic function of the form: fx=x2+nx+c, where n and c are non-zero integers.

Q: Let f:X → Y be a linear function, where X and Y are normed spaces over the field of real numbers.…

A: The given linear function: Where X and Y are normed spaces over the field of Real numbers. To prove…

Q: Evaluate the function for the given values.

A: Substitution of the points into the function helps to find the required values. The function [a] is…

Q: Complete the table. F(x) = { - 1 x + 16₁ x 5 0 ((x-4)², x > 0

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Q: Which of the following tables does not represent a function?

A: we know that for a function at each value of x, it gives only one value of y here, for option B at…

Q: 12. Determine what type of function the following table is:

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Q: Ques. 3: Check whether the operator T: R2 → R² defined by T(x,y) = (y,x) is linear. Moreover if T is…

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Q: Find (fog) (4) when f(x%=D2x+20and glx)=-2x -8x+8

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Q: b) 0 1 2 3 4 5 y 8 3 0 -1 0 3

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Q: Evaluate the given function · sin2ØdØ 1+sin?ø a. In[In(1 + sin²Ø)] + C b. In[1+ sin²Ø]+C c.…

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Q: sin³ydy |1+ cosy The is equal to 1 A.cosy +, cos²y+C 1 B. –cosy +, cos²y + C 1 C.-cosy -, cos²y + C…

A: Use the following: 1.sin2y=1-cos2y2.1-cos2y=(1+cosy)(1-cosy)3.∫xndx=xn+1n+1+c

Q: Q1. Find the domain of the functions f(r) = V(2-)r- 7) and g(r) = In(r² -4)(3-2). Also determine the…

A: Since you have asked a question with multiple parts in a single request we would be answering only…

Q: 1 - cos2A The (1 eJ (1+1+ cos2A) dA is equal to A. tan 2A + C B. cos 2A + C C. cos A + C D. tan A +…

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Q: 9 cos `x sin x dx

A: Note:- Since you have asked multiple question As per our policy, we will solve the first question…