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The value of s for the given conditions is 9/2.
Any equation that can be rewritten in standard form as where x represents an unknown, a, b, and c represent known numbers, and where a 0 is true is a quadratic equation. As there is no ax2 term when a = 0, the equation is linear rather than quadratic.
r = k*s*t
k = constant of proportionality
r = 8
s = 6
t = 5
Putting the value in the equation:
8 = k x (6) x (4)
8 = 24k
k = 8 /24
k = 1/3
Now,
t = 16
r = 24
Putting the value in the equation:
r = k*s*t
24 = 1/3( x (s) x (16))
((24) x (3) )/ 16 = s
((3) x (3))/2 = s
s = 9/2
The value of s for the given conditions is 9/2.
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