What is the oblique asymptote of the function f(x) = the quantity x squared plus 5x plus 6 over the quantity x minus 4? y = x + 9 y = x − 9 y = x + 1 y = x − 1

Answer y = x+9

Given function f(x) =

To find out oblique asymptote we use long division

We divide x^2 + 5x + 6 by x-4

Hereby attached a file that shows long division

Long division steps are given below

1. Divide the first term of both numerator by denominator (x^2/x = x)

2. Multiply the answer x with x-4 that gives x^2 - 4x and put it at the bottom

3. Change the sign and subtract it

4. Repeat the step 1,2,3 till we get the remainder

We got quotient is x+9

So we write oblique asymptote y = x+9

1. isolate the variable, in this case, d. subtract 35.5 on both sides of the equation.2. 52 subtracted by 35.5 is 16.53. therefore your answer would be d= 16.5this is the basics of pre algebra, isolating variable through adding, subtracting, multiplying, and dividing, if you have any other questions to ask just comment!

I’m not sure about that