100-800 or so
There is not enough information to answer the question as it is stated. If the value of pi*r2*h/3 is known (to be k, say) then h = 3*k/(pi*r2)
$2K and up
100-5000 depending on specifics
This equation yx3 k is that of a parabola. The variable h and k represent the coordinents of the vertex. The geometrical value k serves to move the graph of the parabola up or down along the line.
In the standard form of the equation of a parabola, (y = a(x - h)^2 + k) or (x = a(y - k)^2 + h), the point ( (h, k) ) represents the vertex of the parabola. This point is crucial as it indicates the location where the parabola changes direction, and it serves as the minimum or maximum point depending on the orientation of the parabola. The value of (a) determines the width and the direction (upward or downward) of the parabola.
K. H. Scheer died in 1991.
K. H. Scheer was born in 1928.
K. H. Ting was born in 1915.
H. K. Ayliff was born in 1871.
H. K. Ayliff died in 1949.
Solution 1Start by putting the parabola's equation into the form y = ax2 + bx + c if it opens up or down,or x = ay2 + by + c if it is opens to the left or right,where a, b, and c are constants.The x-value for the vertex is -(b/2a). You can use this x-value to solve for the y-value by substituting the x value in the original quadratic equation.Solution 2Put the parabola's equation into this form: y - k = 4p(x - h)2or x - h = 4p(y - k)2You just need to simplify the equation until it looks like this. The vertex is located at the coordinates (h,k). (p is for the focus, but that isn't important as long as you know h and k.)
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 ).