[" If "(m^(2)-3)x^(2)+3mx+3m+1=0" has roots "],[" which are reciprocal of each other,then "],[" the value of "m" equals to "]

If (m^(2)-3)x^(2)+3mx+3m+1=0 has roots which are reciprocals of each other,then the value of m equals to

If (m^2-3)x^2+3mx+ 3m+1=0 has roots which are reciprocals of each other, then the value of m equals to

If the quadratic equation mx^2+2x+m=0 has two equal roots, then the values of m are

If the equation x^(2)-2mx+7m-12=0 has equal roots, then m=

If quadratic equation (1+m)x^(2)-2(1+3m)x-2(1+m)=0 has one root greater than 5 and other root less than (-1)/3 , then number of integal values of m is:

Find the value of m for which the quadratic equation , 3x^(2) + 10x + (m-3) = 0 has roots which are reciproal to each other.

If the roots of the quadratic equation (x-m)/(mx+1)=(x+n)/(nx+1) reciprocal to each other,then

If x=2 and x=3 are roots of the equation 3x^(2)-mx+2n=0 , then find the values of m and m.

If x=2 and x=3 are roots of the equation 3x^(2)-mx+2n=0 , then find the values of m and m.

If the roots of equations x^(2) - mx+ 16=0 are equal then the value of m is: