Answer:
y = -5/2x - 13
Step-by-step explanation:
First, we have to find the slope of the original equation
Subtract 5x from both sides
5x + 2y = 1
- 5x - 5x
2y = -5x + 1
Divide both sides by 2
2y/2 = (-5x + 1)/2
y = -5/2x + 1/2
The slope of this equation is -5/2, so -5/2 has to be in our new parallel equation
y = -5/2x + b
Plug in the given x and y
-3 = -5/2(-2) + b
-3 = 10 + b
Subtract 10 from both sides
-3 = 10 + b
- 10 - 10
b = -13
This makes our equation: y = -5/2x - 13
A4 means the 4th number so it would be 17.
Answer:
1 gallon per minute
it will take 5 minutes to completely drain
2 minutes before Jada arrived
Step-by-step explanation:
Answer: y = one twelfth(x + 2)2
Step-by-step explanation:
just did the test
Answer:We DO NOT HAVE ALL THE INFORMATION needed to solve for how many licenses each central office department will get.
Step-by-step explanation:
Now, if this very individual acquired about 300 program licenses and 50 licenses are taken or conveyed to the departments in the satellite office of the same organization, then the number of licenses that will be moved to the central office is:
300 - 50
= 250 licenses.
This implies that 250 licenses will be moved to the central office while 50 licenses will be kept/used at the satellite office.
Then, if there are eight (8) departments in the central office of this organization and 250 licenses will be evenly or equally distributed among the departments, each department will get:
250/8
= 31.25 licenses.
Since dividing 250 by 8 does not give a perfect integer, then there's an information we are yet to be furnished with. If 31 is multiplied by 8, it will give 248 which means that 2 licenses will be the remainder. If these 2 remaining licenses are shared equally between the 8 departments, one department will further get quarter of a license and we know licenses can't be shared or used in this manner.
Alternatively, of the 2 licenses remaining, two departments will have an extra license or one of the departments will have the 2 licenses which will now make the license distribution in the central office uneven.
So, we don't have all the information we need to solve for how many licenses each central office department will get.
