A delivery service charges a base price for an overnight delivery of a package plus an extra charge for each pound the package weighs. A customer is billed $22.85 for shipping a 3-pound package and $40 for shipping a 10-pound package. 1.) Write an equation that gives the total cost of shipping a package as a function of the weight of the package. 2.)Find the cost of shipping a 15-pound package
@Jon1122 Let the base price be x and price per pound be y, can you frame an equation for this info. A customer is billed $22.85 for shipping a 3-pound package
So it would be: Price= Pound(y) + x
X=baseprice
Good, yes, that's the basic equation. We need to find the value of x and y Now for the first shipment, customer pays 22.85 for 3 pound, can you plugin the values here?
I really have no idea, sorry. If I'm wasting your time you should move onto something else.
no problem dude, I'm here to help.
Do you already know the answer?
We have the base equation as Total Price= Base Price + Price/pound Here we have \[Total Price= x+ y \times P\] for the first case P=no. of pounds =3 Total Price= 22.85 so we have \[22.85=x+3\times P\]
do you follow? No I don't know the answer already
Ok so what's next?
now you use the second info $40 for shipping a 10-pound package. can you plugin the values like I did before to make an equation?
40 = 3(x) X p
check again
40 = 3+x times p?
40=x+3y
do you follow?
Yeah
okay, do you know how to solve equations with two variables?
Yes
could you try to find the value of x and y?
No idea....
3 does no go evenly into 40
Ugh I'm so confused :(
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