I need help.
What is the discontinuity of the function f(x) = the quantity of x squared minus 3 x minus 28, all over x plus 4? I am new and would like to know if anyone could help, please?
Well, when x=-4, the denominator becomes zero. So the function is discontinuous at x=-4
Can you help me with some more please ?
Well, discontinuity is where the function is undefined, cusps, jumps, etc. If you could not draw the function on a coordinate plane without lifting your pencil or stopping sharply, it is discontinuous. The function has an asymptote at x=-4, because of the divide by zero that happens there. so the function is discontinuous at x=-4
What are the zero(s) of the function f(x) = the quantity of 4 x squared minus 36 x, all over x minus 9? x = -9 x = 0 x = 9 x = 0 and x = 9 I thought the answer was x=9
(4x^2-36x)/(x-9) 4(x^2-9x)/(x-9) \[\frac{ 4x(x-9) }{ (x-9) }=4x\] The answer is zero
The function does not exist at x=9
wow, that makes more sense. My next two problem is graphs. It's asking which graph represents the function. Would a picture help ?
Hello?
Sure pictures would help
Do you know how I could draw on here ? :(
The function is f(x) = the quantity of 9 x squared plus 9 x minus 18, all over 3 x plus 6
Send me a screen shot. My email is gary.l.collins@gmail
\[\frac{ 9x^2+9x-18 }{ 3x+6 }=\frac{ 3(x^2+x-2) }{ x+2 }=\frac{ 3(x+2)(x-1) }{ x+2 }\] Since you can cancel out the x+2 from top and bottom, the function will behave like 3x-3, except for at the point -2, because the function is discontinuous at -2. It will have a hole in the line at that point.
So the answer should be -2? I tried that and it told me it was wrong
|dw:1403102117329:dw|
They said it was incorrect
What was it asking for?
Exactly what your're saying be when i put that the first time i got it incorrect.For the answer choice they have -2, 12, -8, and 2. I'm assuming where the holes are at is the answers
Are you sure it is 3x+6 on the bottom?
Positive
Well. Then I do not know what it wants.
Join our real-time social learning platform and learn together with your friends!