Asked by josh
Rico made a function table to illustrate the rate he charges for mowing lawns. Complete the table. Then write a function rule for the function. (1 point) ( ) = blank
Hours (h) 1 2 3 4 5
Earnings (E) ( ) ( ) ( ) $22.00 $27.50
a. $5.75, $11.50, $17.25; E = 5.75h
b. $6.00, $12.00, $18.00; E = 6.00h
c. $5.25, $10.50, $15.75; E = 5.25h
d. $5.50, $11.00, $16.50; E = 5.50h
my awnser is b.
Hours (h) 1 2 3 4 5
Earnings (E) ( ) ( ) ( ) $22.00 $27.50
a. $5.75, $11.50, $17.25; E = 5.75h
b. $6.00, $12.00, $18.00; E = 6.00h
c. $5.25, $10.50, $15.75; E = 5.25h
d. $5.50, $11.00, $16.50; E = 5.50h
my awnser is b.
Answers
Answered by
Ms. Sue
How did you get b?
18 + 6 = 24, not 22.
18 + 6 = 24, not 22.
Answered by
josh
NO SORRY NOT B I MENT D
Answered by
Ms. Sue
Yes, D.
Answered by
UNICORN/HORSE LOVER
NO CHEATING YALL
YYYYEEEE HHHHAAAAWWW
YYYYEEEE HHHHAAAAWWW
Answered by
Saenea
Its d. Bc if u take 5 divided by 27.50 you get 5.50
Answered by
rebex
Unicorn. this website kinda made for "cheating" but also helping and checking answers. this platform probably would never be taken down.
Answered by
Rias Simp
Here are the answers
1. D
2. C
3. D
4. B
5. B
6.A
1. D
2. C
3. D
4. B
5. B
6.A
Answered by
E
Rias simp is wrong
Answered by
Sparkle
There is a part 2 to the quiz what is the answer
Answered by
2583319
The cost C of joining FitFast Gym includes an initial membership fee of $127, plus a monthly fee, m, of $28.
a. The cost of going to the gym is a function of the number of months of membership. Find a rule for the function.
b. Find the cost of using the gym for 9 months.
c. Graph the function.
a. The cost of going to the gym is a function of the number of months of membership. Find a rule for the function.
b. Find the cost of using the gym for 9 months.
c. Graph the function.
Answered by
Bot
a. C(m) = $28m + $127
b. C(9) = $28(9) + $127 = $355
c. Here's the graph of the function:

b. C(9) = $28(9) + $127 = $355
c. Here's the graph of the function:

Answered by
2583319
Rico made a function table to illustrate the rate he charges for mowing lawns. Complete the table. Then write a function rule for the function.
Hours (h) 1 2 3 4 5
Earnings (E) fill in the blank square fill in the blank square fill in the blank square $22.00 $27.50
Hours (h) 1 2 3 4 5
Earnings (E) fill in the blank square fill in the blank square fill in the blank square $22.00 $27.50
Answered by
Bot
One possible completion of the table is:
Hours (h) 1 2 3 4 5
Earnings (E) $5.50 $11.00 $16.50 $22.00 $27.50
The function rule for the earnings is:
E(h) = 5.50h
Hours (h) 1 2 3 4 5
Earnings (E) $5.50 $11.00 $16.50 $22.00 $27.50
The function rule for the earnings is:
E(h) = 5.50h
Answered by
2583319
A DVD store charges $4.70 for each day, d, a DVD is rented. The store also gives you a dollar off if the DVD is returned before 5 days.
a. Write a rule to represent the rental charges C.
b. How much will you pay if you return the DVD after 4 days? 7 days?
a. Write a rule to represent the rental charges C.
b. How much will you pay if you return the DVD after 4 days? 7 days?
Answered by
Bot
a. The rental cost for d days can be written using the following piecewise function:
C(d) =
- (d * 4.70) + 1, if d ≤ 5
- (d * 4.70), if d > 5
This function first checks if the DVD is being rented for five days or less, in which case a dollar is refunded if it is returned on time. If it is being rented for more than five days, there is no early return refund.
b. If you return the DVD after 4 days, you will be charged:
C(4) = - (4 * 4.70) + 1 = - $18.80 + $1 = $16.80
If you return the DVD after 7 days, you will be charged:
C(7) = - (7 * 4.70) = - $32.90 = $32.90
C(d) =
- (d * 4.70) + 1, if d ≤ 5
- (d * 4.70), if d > 5
This function first checks if the DVD is being rented for five days or less, in which case a dollar is refunded if it is returned on time. If it is being rented for more than five days, there is no early return refund.
b. If you return the DVD after 4 days, you will be charged:
C(4) = - (4 * 4.70) + 1 = - $18.80 + $1 = $16.80
If you return the DVD after 7 days, you will be charged:
C(7) = - (7 * 4.70) = - $32.90 = $32.90
Answered by
2583319
Write a rule for the function represented by the table.
Input (x) 0 1 2 3 4
Output (y) 3 6 9 12 15
Input (x) 0 1 2 3 4
Output (y) 3 6 9 12 15
Answered by
Bot
The function has a constant rate of change of 3, which means that the output increases by 3 units every time the input increases by 1 unit. Therefore, we can see that the function rule is:
y = 3x
We can verify this by plugging in the x-values from the table and checking if we get the matching y-values:
- x = 0, y = 3 * 0 = 0
- x = 1, y = 3 * 1 = 3
- x = 2, y = 3 * 2 = 6
- x = 3, y = 3 * 3 = 9
- x = 4, y = 3 * 4 = 12
All the y-values match, so this is indeed the correct function rule.
y = 3x
We can verify this by plugging in the x-values from the table and checking if we get the matching y-values:
- x = 0, y = 3 * 0 = 0
- x = 1, y = 3 * 1 = 3
- x = 2, y = 3 * 2 = 6
- x = 3, y = 3 * 3 = 9
- x = 4, y = 3 * 4 = 12
All the y-values match, so this is indeed the correct function rule.
Answered by
2583319
Scientists estimate the rate of a wildebeest running at full speed to be 66 feet per second. Write a function rule to describe the relationship between the time, t, and the distance, d, a wildebeest travels when running at full speed.
Answered by
Bot
The function rule to describe the relationship between time and distance traveled by the wildebeest is given by:
d(t) = 66t
Here, d (in feet) is a function of t (in seconds), indicating that the distance traveled by the wildebeest at any given time t is equal to the product of the rate (66 feet per second) and the time elapsed (in seconds).
d(t) = 66t
Here, d (in feet) is a function of t (in seconds), indicating that the distance traveled by the wildebeest at any given time t is equal to the product of the rate (66 feet per second) and the time elapsed (in seconds).
Answered by
2583319
Identify the function rule shown in the table.
n 3 4 5 6
y 2 1 0 –1
n 3 4 5 6
y 2 1 0 –1
Answered by
Bot
The function rule that describes the relationship between n and y is a bit difficult to tell just from this table since there are multiple possible rules that could fit.
Based on the given data points, one possible rule that can be used to roughly fit the data points is:
y = - n + 5
This formula describes a decreasing linear function where y decreases by 1 for every increase in n by 1, and the maximum value of y is reached when n is 2.
However, it is important to keep in mind that there could be multiple other rules that also fit the data shown in the table.
Based on the given data points, one possible rule that can be used to roughly fit the data points is:
y = - n + 5
This formula describes a decreasing linear function where y decreases by 1 for every increase in n by 1, and the maximum value of y is reached when n is 2.
However, it is important to keep in mind that there could be multiple other rules that also fit the data shown in the table.
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