suppose that y varies directly with x and inversely with z, and y=18 when x=15 and z=5. write the equation that models the relationship. then find y when x=21 and z=7.
a. y=5z/x ; 5/3
b. t=5x/z ; 15
c. t=6x/z ; 18
d. t=6z/x ; 2
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OpenStudy (akashdeepdeb):
Then \[y ~~~\alpha~~~~\frac{x}{z}\]
So \[y= k*\frac{x}{z}\] [Where \(k\) is a constant of proportionality]
Put the values of y,x,z and get the value of k.
Then use the value of k for the question.
Got it? :)
OpenStudy (anonymous):
i got B.
OpenStudy (akashdeepdeb):
Are you sure? What method did you use? :D
random231 (random231):
isnt c the answer?
random231 (random231):
@AkashdeepDeb @historylover
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OpenStudy (akashdeepdeb):
It is. But the answer is not important. Understanding it, is.
random231 (random231):
yeah she needs an explanation
OpenStudy (anonymous):
i just re-worked it. i had an error in my scratch work the first time
OpenStudy (akashdeepdeb):
Ok. The answer is 'c' now. You understood why?
OpenStudy (anonymous):
yep!
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