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Q: Find f( - 1)  if f(x) = 2x2 - x.

A: Consider the given function. fx=2x2-x We have to find the value of f(-1). So, put -1 for x in the…

Q: Find f. 36x2, f(1) 15 f "(x) = 10 + 6x + f(0) 4, f(x)

A: Given,

Q: -4 3 2 -1 -4 -3 -2 -1 1 2 4 -1 -2 -3 --4 3.

A: To find f(2) using the given graph.

Q: Evalvate 5x-12 X (x²+4) dx

A:

Q: 16. f" (x) = x² + p3 %3D

A: The given function is f''x=x2+x3. The function f(x) can be obtained by integrating the given…

Q: Evaluate S (2x+3) dx x² (x²+1)

A:

Q: S(x)= 2-1 x* +X Simplify

A:

Q: Evaluate f +3 /1+x4 3 dx.

A:

Q: Evaluate: 3 f(-x² + 4x-1)dx 1

A:

Q: Find f(₂ + 2)(x - 7)dx + C

A: The given integral is: I=∫x+2x-7dx   As we know that, The Sum Rule: ∫fx±gxdx=∫fxdx±∫gxdx The Power…

Q: (2x +1) dx 2. 15 - 2x -X

A: We have been given the integral  ∫-31(2x+1)15-2x-x2dx

Q: Evaluate ((x-2)/x dx : 4 O 6 .6 テメ 11 3 11 * + C 11 6 4 + C 11 * テ x² +C /6

A:

Q: d (cosh x) dx Vx2

A:

Q: Let f(æ) = 2x + 3 and g(æ) = 2a2? + 4x. After simplifying, (f o g)(x) =

A:

Q: Evaluate f(3r2 - V5x + 2)dx.

A:

Q: Find (9x? - 8x + 2) dx. (9x² - 8x + 2) dx²

A: We know, ∫xndx= x(n+1)/(n+1) +C , C is a constant and for any real number n.

Q: Find f. f"(x) = 6 + 6x + 36x², f(0) = 3, f(1) = 14

A:

Q: Evaluate 2x-4 (x-3)(x-1)(x+3) -dx

A:

Q: x) = (1/3)x - 6

A:

Q: . Determine each value for the function f(x) = 2x²-3x + 1.

A:

Q: If y = f(x) is the solution of y" – 9y" +26y' – 24y = 0, f(0) = 4, f'(0) = 15, f" (0) = 44, then

A:

Q: If f(x) = 3x- x^2+2, find the value of: a.) f(0) b.) f(3) c.) f(-3) d.) f(-7) e.) f(3/2)

A: Given: fx=3x-x2+2 To find: a.) f(0) b.) f(3) c.) f(-3) d.) f(-7) e.) f32

Q: Find f( - 2) if f(x) = 4x? – - x.

A: To find value of function at any point we have to put the given value of variable into the function.

Q: F(2)=?

A:

Q: x 9e + dx 4

A: I=∫9ex4dx

Q: In evaluating the in tegral - the correct Substitulien leads to a new in tagral f(u)du for an…

A:

Q: Draw y² = f(x) 1+ (1,-1) 2 (2.5,1)

A: We have draw the graph of y2=f(x)The procedure is given below

Q: S(3x2 – x) dx

A: Given integral is ∫3x2-xdx.