There exist constants $a,$ $h,$ and $k$ such that
\[3x^2 + 12x + 4 = a(x - h)^2 + k\]for all real numbers $x.$ Enter the ordered triple $(a, h,k).$

How do the number line graphs of the solutions sets of -23 > x and x-23 differ?

Consider this expression and the steps to evaluate it. 4^5(−2)^9/4^8(−2)^3 1. apply the quotient of powers:      (−2)^a/4^b 2. evaluate powers:           c/d select the value of each variable. a = _ b = _ c = _ d = _

In a rectangle klmn, km = 6x + 16 and ln = 49. find the value of x