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Y varies jointly as x and √z . If y = 6 when x = 3 and z = 9, find y when x = 4 and √z = 3.6.
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Oct 15, 2018
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Y varies jointly as x and √z . If y = 6 when x = 3 and z = 9, find y when x = 4 and √z = 3.6.
Mathematics
college
Sstendal
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y = kx√z where k is some constant
To find the value of k we plug in the given values of x,y and z:-
6 = k*3*√9
6 = k*3*3
9k = 6
k = 6/9 = 2/3
so the relation is y = (2/3)x√z
When x = 4 and √z = 3.6 we have:-
y = (2/3)*4 * 3.6
= 9.6 Answer
Desval
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Oct 20, 2018
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