Question

Algebra

Answer 1

On the graph of the equation x − 4y = −16, what is the value of the y-intercept?

Answer 2

We can rearrange the equation to be in the form of y = mx + b and find the y-intercept quickly.

Or we can graph it using https://www.desmos.com/calculator

Answer 3

Undead, no idea what you're trying to say. LOL.

Answer 4

Okay I also noticed some questions here are from the first practice test so It'll be easier

Answer 5

4 = y. 4y...

Answer 6

Is -4 the y-intercept

Answer 7

;~; Coff coff ;~;
I run away now T^T

Answer 8

x − 4y = −16

Add 4y to both sides and add 16 to both sides

4y = x + 16

Divide 4 on both sides. What do you get? :)

Answer 9

y = 1/4x - 4

Answer 10

But we have x \(\color{red}{+}\) 16\)

Answer 11

+4

Answer 12

Yes, the y-intercept is +4 or just 4 xD

Answer 13

;~; This is what I said earlier ;~;

Answer 14

Below are two different functions, f(x) and g(x). What can be determined about their y-intercepts?


f(x) = x + 4

g(x)
x: -1, 1, 2
g(x): 8, 0, 4

Answer 15

Undead, first of all, y = 4 is not how you show what the y-intercept is

If you said b = 4, that would make more sense. y = 4 is a horizontal line that has a y-value for any given x-value.

Answer 16

What's the y-intercept of f(x)? :)

y = mx + b
b is the y-intercept

Answer 17

4

Answer 18

umm

Answer 19

I'm back :P

Answer 20

4 is the y-intercept for f(x) correct

can you find the y-intercept of g(x)?

Answer 21

I had written a huge response but then it glitched out and so it went all away :P

Answer 22

it's 4

Answer 23

they're the same?

Answer 24

there's the one normal way to do this by finding the slope and then plugging a point and solving for the y-intercept

or for this question, I see that they gave x = -1 and x = 1. We can find the midpoint of the two points because the midpoint will be (0, b) and b is the y-intercept

yeah, the y-intercept is 4 :)

Answer 25

I opened up another question topic this one is closed

Answer 26

Sure, let's move to that one xD

Answer 27

Good job. @TheSmartOne
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