The prime numbers $a, b$ and $c$ are such that $a+b^2=4c^2.$ Determine the sum of all possible values of $a+b+c.$

If the table of the function contains exactly two potential turning points, one with an input value of –1, which statement best describes all possible values of m? m ≥ –12 –12 < m < 4 m ≤ 4 m ≥ 4 or m ≤ –12

Ling listed all of the factors of a mystery number: 1,2,4,8,16,32 what is the mystery number?

What is the absolute value of -100000000000000?