Use the Method of Undetermined Coefficients to determine the form of the particular solution of y- 8y + 157 = alc) for each g (x). g(x) = 3x - 4 Ax e^(3x) glx) = e^(3x) (Ax + B) e^(3x) gix) = xe^(5x) (Ax^2 + Bx) c^(5x) gix) = x^2 Ax^3

Q: For g (x) 2x^2+ 7x and h(x) = 4x - 1, g(h(x)) = x^2+= x+=

A:

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: Which function pair was used to create f( g (x) ) = (2x)^2−4 ? a) f(x)= −4 ; g(x)= 2x^2 b) f(x)=…

A: In option d), it is given that, fx=x2-4 and gx=2x Thus, the composite function fgx is given by,…

Q: Let f(x) = 5x^3 + x + 1. If f(2) = 43, then (x − 2) is a factor of f(x).

A: f(x) =5x3+x+1

Q: The value of stock A(x) can be represented as A(x) = 0.65x^2−8x+10 where x represents the number of…

A: We need to calculate how long it will take to both stocks be worth the same amount ⇒We need to find…

Q: Let f(x)=14x^3+28x^3-46x and g(x)=2x+7. Which is the solution set to the equation 1/12 f(x)= g(x)?

A: I think you have mistaken the question it will be 28x2 then the answers are shown below.

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: Solve the following initial value problem by the 2nd order and 4th order Runge-Kutta methods,…

A:

Q: If f(x)=1/3x+13 and g(x)=3x^2+6x+12, which expression represents f(g(x))?

A: Given that  f(x) = 1/3x + 13   and g(x) = 3x2 + 6x + 12 we need to find the value of f(g(x)). Now,…

Q: Is the function R(q)=1/q^2(q^2+5)^2 quadratic? If so, write the function in the form R(q)=aq^2+b⁢q+c…

A: We have to distribute (q^2+5)^2 first using (a+b)^2 formula.

Q: Suppose thatf(x) = (x+ 5)^3(x-2)^4. Find the x-coordinates of all points of inflection

A: To find- x-coordinates  of all points of inflection.