How many solutions does this system of equations have?
x-4y=13
5x-20y=63
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OpenStudy (callisto):
for the 2nd equation, take out 5 as the common factor on the left hand side , and divide both sides by 5, can you show me what would you get?
OpenStudy (anonymous):
would it have none?
OpenStudy (callisto):
if you take out the common factor
5x-20y=63
5(x-4y) = 63
then divide both sides by 5
5(x-4y) /5= 63/5
(x-4) = 63/5
OpenStudy (anonymous):
so it would be infinite??
OpenStudy (anonymous):
it would only have 1.Correct??
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OpenStudy (callisto):
after that , rewrite the 2 equations
x-4y=13 => x-4y-13 =0
(x-4y) = 63/5 => x-4y -63/5 =0
So , you can see that they have the same slope, but different y-int
So they are //lines, like this
|dw:1332646830920:dw|
So how many intercept(s) can you see?
OpenStudy (anonymous):
1
OpenStudy (callisto):
where?
OpenStudy (anonymous):
What i the answer??
OpenStudy (anonymous):
is*
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OpenStudy (callisto):
sorry i won't give you the answer directly this time.. you should work it out yourself
OpenStudy (callisto):
have you ever seen 2 parallel lines having intercept(s) ?