To find out how much money you received from the garage sale proceeds, you need to divide the total amount by the number of people sharing it. In this case, you and 3 friends are dividing $412 equally. So, you would divide $412 by 4 (3 friends + yourself). The money you received from the garage sale is $103.
To find out how much money you received from the garage sale proceeds, you need to divide the total amount by the number of people sharing it. In this case, you and 3 friends are dividing $412 equally. So, you would divide $412 by 4 (3 friends + yourself).
Step 1:
Divide $412 by 4 to find the equal share for each person.
Step 2:
Perform the division: $412 ÷ 4 = $103.
Step 3:
The money you received from the garage sale is $103.
#SPJ2
The - part confuses me
Answer:
you distribute the - not the 9
Step-by-step explanation:
so your problem would be
9-8r-5
( act as if there is a one in front of the negative sign)
hope this helps :)
Step-by-step explanation:
Let the distance to appoint be s and time for appointment trip be t.
The return trip took one fifth hr longer because of heavy traffic.
Time for return trip = t + one fifth hour = (t + 0.2) hr
Speed of appointment trip = 60 mph
Speed of return trip = 50 mph
We have
s = 60 t and
s = 50 (t + 0.2)
s = 50 t + 10
60t = 50 t + 10
10 t = 10
t = 1 hour
Distance to appointment = 60 t = 60 x 1 = 60 miles
She traveled 60 miles to the appointment place.
Answer: $ 436.81
Step-by-step explanation:
Given: Hourly rate for Peggy= $7.50
Also, she receives 9% of the gratuities earned by all the staff.
Total hours she worked = 35 hours
Total gratuities = $1936.80
Gross pay = (Hourly rate ) x (Number of hours worked)+ 9% of (Total gratuities )
= $ [(7.50 ×35)+(0.09 ×1936.80)]
= $ (262.5 +174.31)
= $ 436.81
Hence, her gross pay = $436.81
Step-by-step explanation:
It is given that, the vertical height v, in feet, of a snowboarder jumping off of an overhang can be modeled by the function as :
Where
15 is the initial height of the overhang
-10 is the initial vertical velocity
t is in second
We need to find the time taken by the snowboarder to land after jumping off the overhang. At this condition,
h(t) = 0
So,
On solving above equation using online calculator, we get the value of t = 0.705 seconds. So, the time taken by the snowboarder to land after jumping off the overhang is 0.705 seconds.