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Answer to Question #13036 in Linear Algebra for robb
Question #13036
algebraically, find the intersection points of the two lines given in each part of this problem. y=0.12x+18 y=0.08x+25
Expert's answer
To find intersection point we need to equate right parts of given expressions:
0.12x+18=0.08x+25
0.12x-0.08x=25-18
0.04x=7
x=7/0.04=175
To find corresponding value of y we should substitute obtained x into any of the expressions:
y=0.12*175+18=21+18=39
So the intersection point is (175,39)
0.12x+18=0.08x+25
0.12x-0.08x=25-18
0.04x=7
x=7/0.04=175
To find corresponding value of y we should substitute obtained x into any of the expressions:
y=0.12*175+18=21+18=39
So the intersection point is (175,39)
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Comments
Dear visitor Please take a look above at the answer to Question# 13036. Your task is the same
Algebraically find the intersection points of the two linesgiven in each part of this problem. Y=0.12x+18 y=0.08x+25
Prime factorization 5=5 9=3*3=32 Therefore LCM(5,9)=5*32=45
By using prime factorization method, find tue least common multiple of 5 and 9.
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