Which function has a removable discontinuity
x-2/x^2-x-2,
x^2-x+2/x+1,
5x/1-x^2,
2x-1/x

Step-by-step explanation:

A removable discontinuity is when there is a hole in your graph. This is usually because one X value has been canceled out. Most of the time, it takes factoring to figure out if there is a removable discontinuity when looking at an equation.

First, look at the numerator . This can't be factored any further. However, can be factored since it is a trinomial (has three terms) .

For the purposes of this example, you may want to think about it as

To factor, multiply the the outside coefficients

1 x -2 = -2

Now take the middle coefficient (-1) and ask yourself what two numbers multiply to make -2, but still add to be -1.

-2 x 1 = -2

-2 + 1 = -1

So in factored form, the equation is

Since you have x-2 on both top and bottom, that can be canceled out. x - 2 would be your removable discontinuity in this situation.

a framing bias

step-by-step explanation:

rodrigo is subject to a framing bias i believe.

5/12, or 5: 12

step-by-step explanation: