There is an inverse relationship between x and y. If y is 20 when x is 2, what is x when y is 8. 5 8 40 80
@Jaynator495
d
A line has a vertical change per unit of horizontal change of -5/4 and passes through point (2,2) which is another point on the line? (-3,6) (-10,8) (8,-10) (6,-3) @Jaynator495
im no good at that sorry :(
Could you tag anyone you know?
@aum
If x and y have an inverse relationship it implies the product of x and y is a constant. That is, \(x_1*y_1 = x_2 * y_2\). Thus, \(2 * 20 = x_2 * 8\). Find \(x_2\).
C?
Can you show the steps?
I have no idea how to do this
Simplify the left hand side. What do you get?
I don't get any of it.
Sorry, I can't just give out answers.
Show me how to work t out. I'm only n 5th grade
The left hand side is 2 multiplied by 20. You should be able to multiply two numbers.
40
Yes. \(2 * 20 = x_2 * 8 \\ 40 = 8 * x_2 \\ \) Divide both sides by 8: \(5 = x_2\) So the answer is 5.
Wait.. i need help one the second question. Not the first
The answer posted for the first question by the previous person is wrong.
Yeah I know. I needed help on the second question
"A line has a vertical change per unit of horizontal change of -5/4" is just another way of saying the slope of the line m = -5/4 The general equation of a line in slope-intercept form is: y = mx + b Put m = -5/4 y = -5/4 * x + b ----- (1) This line passes through the point (2,2). Put x = 2 and y = 2 in equation (1) and solve for b first.
Wooo.. that make no sense to me
Tell me the part you want to be explained. If you are trying to solve this problem by now you should be familiar with slope, y-intercept, equation of a line in slope-intercept form, etc.
If you are given the x and y coordinates of two points, do you know how to find the slope of the line passing through those two points?
Then you have to go through your notes or book and catchup on basic concepts such as: slope of a line, y-intercept, equation of a line, etc. before you can understand or solve this problem.
Join our real-time social learning platform and learn together with your friends!