Tutors Answer Your Questions about Linear-systems (FREE)
Question 407728: The video store has a basic charge for a 3-day rental and a different per-day late fee. Nate was one day late and paid $5.50 in all for his video. Gina was four days late and paid $10.00 in all for her video. What is the basic fee and the per-day late fee that the store charges?
Click here to see answer by graphmatics(170)  |
Question 408700: 586 people attend a banquet at Disney. residents paid $12.95 and non-residents paid $17.95. if Disney made $9423.70 from ticket for the event, how many residents and non-residents attended? I can't seem to solve this problem.
Click here to see answer by ewatrrr(24785)  |
Question 410262: Jorge plans to have an ice cream stand. His cost will be $225 to rent the cart and 50 cents for each ice cream sandwich. He plans to sell them for $1.25 . How many sandwiches will he have to sell in order to break even?
Click here to see answer by rfer(16322) |
Question 410101: Please help me solve this system of equations by the addition method:
6x+9y=-41
15x-6y=40
I tried to solve the problem but I came up with using a different number for each equation. I know you have to use the same number for both equations.
Thanks for your help!
Vanessa
Click here to see answer by ankor@dixie-net.com(22740)  |
Question 411059: Solve this system of equations using substitution. Put your answer in ordered pair form, (x, y).
2x + 5y = 2
-3x - y = -3
Solve this system of equations using substitution. Put your answer in ordered pair form, (x, y).
8x - y = 31
5x + 3y = 23
Solve this system of equations using substitution. Put your answer in ordered pair form, (x, y).
2x + 6y = 24
5x - 2y = 9
Click here to see answer by MathLover1(20850)  |
Question 410974: Bayside insurance offers two health plans. Under plan A, Giselle would have to pay the first $60 of her medical bills, plus 25% of the rest. Under plan B, Giselle would pay the first $210, but only 20% of the rest. For what amount of medical bills will plan B save Giselle money? Assume she has over $210 in bills.
Click here to see answer by ankor@dixie-net.com(22740)  |
Question 412009: i have to write my own linear system problem for school and solve it by using elimination and substitution but when i tried solving it i got two different solutions
the equations are y=1500+20x and y=3000+10x
when i used substitution i got (150,4500)and with elimination i got (-300,-4500)
is that correct or wrong?
Click here to see answer by nerdybill(7384)  |
Question 412009: i have to write my own linear system problem for school and solve it by using elimination and substitution but when i tried solving it i got two different solutions
the equations are y=1500+20x and y=3000+10x
when i used substitution i got (150,4500)and with elimination i got (-300,-4500)
is that correct or wrong?
Click here to see answer by ewatrrr(24785)  |
Question 412030: Solve using the multiplication principle first. Then add. Then show your check for both equations.
-x-y=8 equation (1)
2x-y=-1 equation (2)
I think I have the correct answers. x=-3 and y=-5. My problem is my check on the first equation -x-y=8. I cannot get it to check. The second equation checks. 2x-y=-1: 2*3-(-5)=-1. Can you show me how to check -x-y=8 please. I have spent an hour trying to get this to check and it won't. This algebra area we are doing is System of equations the elimination method and we have to do the multiplication principle first, then add, then do our checks for each equation. I have to turn this in first thing in the morning and I am frustrated at this point because I cannot make the first problem check. Please help.
Click here to see answer by solver91311(24713)  |
Question 412030: Solve using the multiplication principle first. Then add. Then show your check for both equations.
-x-y=8 equation (1)
2x-y=-1 equation (2)
I think I have the correct answers. x=-3 and y=-5. My problem is my check on the first equation -x-y=8. I cannot get it to check. The second equation checks. 2x-y=-1: 2*3-(-5)=-1. Can you show me how to check -x-y=8 please. I have spent an hour trying to get this to check and it won't. This algebra area we are doing is System of equations the elimination method and we have to do the multiplication principle first, then add, then do our checks for each equation. I have to turn this in first thing in the morning and I am frustrated at this point because I cannot make the first problem check. Please help.
Click here to see answer by ewatrrr(24785)  |
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