Answer:
Aaliyah isn't correct.
Check the Explanation for the reasons why she is wrong.
Step-by-step explanation:
The complete question is attached to this solution.
Lines with equations in a coordinate system are basically stretched forever. Because, for every value of x, we will be able to obtain a corresponding value for y.
So, dilating this line by a scale factor of 2 and centering the line about a point (3, 4) (which is a point on the line), doesnt change anything about the equation of the line.
4x + 3y = 24
we show that (3, 4) is a point on the line
4(3) + 3(4) = 12 + 12 = 24. (Proved).
So, writing this equation of the line in the form of y = mx + c, we obtain
4x + 3y = 24
3y = -4x + 24
y = (-4x/3) + 8
which is very different from the equation of the line that Aaliyah has written;
y = (-4x/3) + 16
This proves the point that Aaliyah isn't correct.
Hope this Helps!!!!
Answer:

Step-by-step explanation:
The correct question is
Naoya read a book cover to cover in a single session, at a rate of 55 pages per hour. After 4 hours, he had 350 pages left to read.
Let y represent the number of pages left to read after x hours.
Complete the equation for the relationship between the number of pages left and number of hours.
Let
x -----> the time in hours
y ----> the number of pages left to read
we know that
The linear equation in point-slope form is equal to

In this problem we have
----> is negative because the linear function is decreasing

substitute




Answer:
The owner will have to pay $ 125 after 2 hours.
Step-by-step explanation:
Given that the line graph shows the amount of water loss in a leaking tank during 7 hours, and the owner pays $ 1 for every 8 liters of water lost, to determine how much will he have to pay after 2 hours the following calculation must be performed :
((6000 - 5000) / 8) x 1 = X
(1000/8) x 1 = X
125 x 1 = X
125 = X
Therefore, the owner will have to pay $ 125 after 2 hours.
Answer:-7
Step-by-step explanation:
Answer:
Step-by-step explanation:
Perhaps you are interested in rationalising the denominator of the given problem. Let's do it.
