The mentioned equation is in which form?
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5,5r,5r2are sides of a triangle. Which value of r cannot be possible (a) 3/2 (b) 5/4 (c) 3/4 (d) 7/4
The smallest value of k, for which both the roots of the equation, x2−8kx+16(k2−k+1)=0 are real, distinct and have values at least 4, is
Solve the following equation for x: 9x2−9(p+q)x+(2p2+5pq+2q2)=0
The difference of two numbers is 5 and the difference of their reciprocals is 101 Find the numbers.
Is the mathematical statement (a+4)(a+2)=a2+8 correct? given the reasons to support your answer.
If ratio of the roots of the quadratic equation 3m2x2+m(m−4)x+2=0 is λ such that λ+λ1=1 then least value of m is (A) −2−23 (B) −2+23 (C) 4+32 (D) 4−32
Consider p(m)=m2−m+41 (a) P(3) is prime , is true and P(5) is prime, is true (b) P(3) is prime , is true and P(5) is prime, is false (c) P(3) is prime , is false and P(5) is prime, is true (d) P(3) is prime , is false and P(5) is prime, is false