\(T-\frac{K^2}{V^2} = S\)
\(T+\frac{K^2}{V^2} = S\)
\(T-\frac{K^2}{V} = S\)
\(T-\frac{K}{V} = S\)
\(T-\frac{K}{V^2} = S\)
Correct answer is A
\(V = \frac{K}{\sqrt{T-S}}\)
square both sides of the equation
\(V^2 = \frac{K^2}{T-S}\)
cross multiply
\(V^2 T - S = K^2\)
\(T - S = \frac{K^2}{V^2}\)
\(T = \frac{K^2}{V^2} + S\)
\(T - = \frac{K^2}{V^2} = S\)
The diagram shows a circle O. If < ZYW = 33\(^o\) , find < ZWX ...
In the figure above, PQRS is a circle with ST//RQ. Find the value of x PT = PS. ...
Find the variance of 2x, 2x-1 and 2x+1 ...
Find the perimeter of the region ...
If (x - a) is a factor pf bx - ax + x2, find the other factor....
Which of the following angles is an exterior angle of a regular polygon? ...