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If y varies inversely as x and y equals 725 when x equals 20 find x when y is 50?
290
If y varies inversely as x and y equals 3 when x equals 6 find the value of x when y equals 18?
3
If y varies inversely as x and y equals 320 when x equals 25 find y when x is 40?
y=(320 x 25 )/ 40 = 200.
Suppose y varies inversely with X use the information to find K and choose the equation of variation. X equals 7 and y equals 3?
xy = K so K = 21
Find s when t equals 10 if s is inversely proportional to t and s equals 100 when t equals 5?
50
Related Questions
If X varies inversely as y2 and x equals 5 when y equals 12 Find x when y equals 6?
80
If y varies inversely as x and y equals 725 when x equals 20 find x when y is 50?
290
If y varies inversely as x and y equals 3 when x equals 6 find the value of x when y equals 18?
3
If y varies inversely as x and y equals 24 when x equals 8 find y when x is 4?
y is 12
X varies directly with y and inversely with z x equals 0.25 y equals 10 and z equals 20 find x when y is 20 and z is 10?
1
If m varies directly as n and inversely as o and m equals 20 when n equals 50 and o equals 10 find m when n equals 96 and o equals 16?
m = 24
X varies directly with y and inversely with z x equals 0.12 when y equals 12 and z equals 2 Find x when y equals 1200 and z equals 1?
x = 24
If y varies inversely as x and y equals 320 when x equals 25 find y when x is 40?
y=(320 x 25 )/ 40 = 200.
If X varies inversely as Y and X equals -24 when Y equals 15 find X when Y equals -36?
xy = is a constant (k) so k = -360. When y = - 36, x = 10
Assume that y varies inversely as x. If y equals -6 when x equals-2 find y when x equals 5?
-6/y=5/-2 5y=12 y=12/5
Suppose y varies inversely with X use the information to find K and choose the equation of variation. X equals 7 and y equals 3?
xy = K so K = 21
What ifs the mathematical model for h varies inversely as the square root of s?
If ( h ) varies inversely as the square root of ( s ), the relationship can be expressed mathematically as ( h = \frac{k}{\sqrt{s}} ), where ( k ) is a constant. This means that as ( s ) increases, ( h ) decreases, and vice versa, following the inverse square root relationship. To find the specific value of ( k ), you would need a specific pair of values for ( h ) and ( s ).
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