Lian is paid for SR 75 per hour. Using p for her pay and h for the hours of work, which function rule represents
1 answer:
Answer:
The function p = 75h represents this situation.
Step-by-step explanation:
We know the equation of linear equation in the slope-intercept form is
where
m = rate of change = slope
b = y-intercept
- Let 'h' be the number of hours
- Let 'p' be the pay
Given that Lian is paid SR 75 per hour.
so the rate of change of slope = m = 75
As there is no initial condition, so b = 0
as
y = mx+b
Now, mapping the information data into the slope-intercept form
- p = y
- m = 75
- h = x
- b = 0
Thus, the equation becomes
p = 75h
Therefore, the function p = 75h represents this situation.
VERIFICATION:
Given the equation
p = 75h
for h = 1
p = 75(1)
p = 75
Thus, Liam is paid SR 75 per hour.
You might be interested in
Answer:
6
Step-by-step explanation:
This problem centers on recognizing the relationship between fractions and repeating decimals.
<u></u>
Note the following:
or more simply
This means that
Going back to the original expression, simplifies to
Next, adding mixed numbers. For adding mixed numbers, whole number parts and fractional parts can be added separately <em>(this is because of the associative and commutative properties of addition)... because </em>
means the same thing as
Changing the order, we can write it as
Adding the whole number parts, 3+2 is 5.
Next, adding the fraction parts:
For adding fractions, one must have a common denominator (the bottom part of the fraction must be the same). Once they are the same, the denominator just sort of "hangs out" until the end without changing, and the numerators (the tops) are added together.
Fortunately, the denominators are already the same. So, add the numerators, and the denominator will stay as a 3.
It is important to recognize that any fraction* where the number on the top matches the number on the bottom, the fraction is equivalent to 1.
<em>*(except if the number we're talking about is zero)</em>
So, the fraction parts added together, are equivalent to 1, and the whole number parts added were equal to 5. Returning to our expression...