Let \(M(n) = \sqrt {5n-3}-n^2\)
Let \(a\) and \(b\) be real numbers.
Which expression is equivalent to \(M(a+b)\)?
\(\sqrt {5(a+b)-3}-(a+b)^2\) \(\sqrt {5a + b-3}-a + b^2\) \(\sqrt {5a + b-3}-a - b^2\) \((\sqrt {5n-3}-n^2)(a+b)\)
Let \(M(n) = \sqrt {5n-3}-n^2\)
Let \(a\) and \(b\) be real numbers.
Which expression is equivalent to \(M(n+a)\)?
\(\sqrt {5(a+n)-3}-(a+n)^2\) \(\sqrt {5a + n-3}-a + n^2\) \(\sqrt {5a + n-3}-a - n^2\) \((\sqrt {5n-3}-n^2)(a+n)\)