d (e¬× In x) dx e-x e-x ln x – e-x e-× In x + O Option 1 Option 2 e-x e-* + X In x e-x +

Q: Determine f(x) from the table: X f(x) -1 0.5 1 2 4 0 1 2

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Q: Find f(-2) for f(x)=3x2^x

A: f(x) = 3x2^x we can also write this as f(x)=3x(2x)

Q: The leading behavior h(infinity)(x) for h(x) = (1.3x+(x^3.2)+(e^2.4x))/(1.3+3.2x+(2.4x^2)) at…

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Q: For an exponential fuction in the form f(×)=ab^×what does the value of a and b represent A. a…

A: In the question it is asked to write about variables a and b in function f(x)=abx.

Q: Determine end behavior

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Q: y is initialized with 90 and multiplied by a factor of 4 each time x increases by 1 1. y = 90 + 4x.…

A: here option (4) is true

Q: Which of the constants in the equation f(x) = a * x ^ 2 + bx + c can be interpreted geometrically?

A: If x=0 then  f(x)=ax2+bx+cf(0)=a(0)2+b(0)+cf(0)=c This means the point is (0,c). This means the…

Q: If y(x) =2ke^(-2kx) for x>0 , then (x) = %3D

A: We have to solve given problem:

Q: Complete the table of values for the function f(x)=−1/4x^2   x f(x)=−1/4x^2 −4   −2   0   2   4

A: f(x)=−1/4x^2

Q: 3х -5х+1 5. H(х) %3 x*- 4х H'(x)==2 -7х-2х+4 (x²-4x) %3D

A: Quotient Rule where u' = du/dx

Q: 9 √(x² - 2/2 √x + x 4/³)]dx

A:

Q: 28. 5 29. (x + 1)(x – 1) 30. 을 (x-1)5

A:

Q: eliminate the arbitrary constant  y=c_1+c_2 e^(-4x)

A: Given y=c1+c2e-4x                      (1) On differentiating both sides , we get y'=-4c2e-4x…

Q: If y= 4sqrt(9x^3+10), then y'=

A: according to our guidelines we can answer only first question and rest can be reposted.

Q: if g(x)=3x+4 determine n such that g(-3)=g^-1(n)

A:

Q: xf(x), x and f(x) has the corresponding possible values = 1a, 2a^5, 3a^9. where a is constant…

A: xf(x), x and f(x) has the corresponding possible values = 1a, 2a^5, 3a^9. where a is constant…

Q: tim ax3+5 ( 1+てX (ソx) Xーローや

A:

Q: h (z) dz - C2 h(z) dz C1 5.Evaluate

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Q: Divide f (x) = 2x ^ 4 + 3x ^ 2 + 10 by g (x) = 3x ^ 2 + 5x + 1 in Z11.

A: Solution:         To Divide f(x)=2x4+3x2+10  by g(x)=3x2+5x+1…

Q: (3x) dx 2 x2

A: Note: Since you have posted two questions. As per your comment we are solving the question first.…

Q: find the equation of the inverse of one-to-one function  n(y) - y^2+9, y≥ 0

A: We know that x = y2 + 9 is a parabola with the vertex at (9, 0). The graph that is shown below…

Q: Differentiate. h(w) (w5+ 8w^) (w-4-w-6)

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Q: 5=/x=

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Q: y=5x^3, y=5x, x>0

A: The provided equation is y=5x^3  and y=5x

Q: Rewrite y = 3 * (8) ^ (t / 15) in the form y^ prime =a(1+r)^ t or y = a(1 - r)

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Q: 35./ d-1-10. Toga(x-1)-10ga (xtb)) = l09.Cx2)

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Q: find the derivate of y=x^3(5^-x)

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Q: Differentiate f(x) = //2x² 4х + 2 %3D - 02() x-1 2x2-4x+2 x-2 2 2x2-4x+2 x-1 2x2-4x+2 x-1 2 2…

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Q: 2.

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Q: Find the coefficient of x^0. (X^2 +1/x)^15

A: In this question we have to find the coefficient of x0

Q: Find A if possible. If not, write “not defined". 1 8. A= 1 6 A- ) 3 1 9. А%3 9. 3

A: