Statement I: - The number of integral va...

Statement I: - The number of integral values of K for which the equation`(x^(2))/(3K-2)+(y^(2))/(K-10)=1` represents a hyperbola is 10 Statement -II: The above equation represents a rectangular hyperbola for K=3 which of above statements is true

Similar Questions

Explore conceptually related problems

The equation (x^(2))/(12-k)+(y^(2))/(8-k)=1 represents a hyperbola if

If the equation (x^(2))/(16 -K) + (y^(2))/(5-K) = 1 represents an ellipse , then

The equation (x^2)/(1-k)-(y^2)/(1+k)=1, k gt 1 represents s

The number of integer values of k for which the equation x^(2)+y^(2)+(k-1)x-ky+5=0 represents a circle whose radius cannot exceed 3is

The set of real values of k for which the equation (k+1)x^(2)+2(k-1)xy+y^(2)-2x+2y+3=0 represents an ellipse is

The value of K for which the equation (K-1)x^(2)+(K-1)y^(2)+(K^(2)-3K+2)xy+2x+(K-1)y-4=0 represents circle is

The number of integral values of k for which the equation |x^(2)-5|x|+6|=k has four solution is

If the equation (K(x+1)^(2))/(3) + ((y + 2 )^(2))/(4) =1 represents a ciecle, then K =

If the equation 4x^(2) + ky^(2) = 18 represents a rectangular hyperbola, then k =