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Two straight lines pass through the fixed points (+-a, 0) and have slopes whose products is pgt0 Show that the locus of the points of intersection of the lines is a hyperbola.

Two straight lines pass through the fixed points (+-a, 0) and have slopes whose products is pgt0 Show that the locus of the points of intersection of the lines is a hyperbola.

If x+3 is a factor of f(x)=px^(2)+p^(2)x+30 and pgt0 , what is the value of p?

sqrt(3p^(2)-11)-x=0 If pgt0 and x=8 in the equation above, what is the value of p?

If sec A - tan A = p, pgt0 , find tan A, sec A and sin A if A is acute angle.

If (4p+1)^(2)=81 and pgt0 , what is a possible value of p?

STATEMENT-1: If ((dE_(cell))/(dT))_Pgt0, For a cell reaction then /_\S is positive. STATEMENT-2: /_\S = nFT((dE)/(dT))_p

Suppose the cubic x^(3)-px+q has three distinct real roots, where pgt0 and qgt0 . Then find the max and min points .

Let f(x)=e^((P+1)x)-e^(x) for real number Pgt0, then The value of x=S_(p) for which f(x) is minimum, is

Let f(x)=e^((P+1)x)-e^(x) for real number Pgt0, then Let g(t)=int_(t)^(t+1)f(x)e^(t-x)dx. The value of t=t_(P), for which g(t) is minimum, is