Question

Find the least number which must be added to 45 15600 to make them a perfect square​

Answer 1

Answer:

$\huge{\boxed{\boxed{\sf{\sqrt{4515600+25}To\:make\:a\:perfect\:square}}}}$

Step-by-step explanation:

$\huge{\boxed{\boxed{\underline{\sf{SOLUTION-}}}}}$

$\sqrt{4515600} = 2124.99 \\ so \: this \: number \: is \: between \: the \: \\ > > square \: root \: of \: 2124 \: and \: 2125 \\ > > \: the \: question \: is \: for \: adding \: \\ > > so \: we \: take \: 2125 \: number \: for \\ > > \: this \: square \: root \\ = ) {2125}^{2} = 4515625 \\ = )2125 = \sqrt{4515625} - - - - - (1) \\ = )2125 = \: \sqrt{4515600 + x} - - - - - (2) \\ = ) \sqrt{4515600 + x} = \sqrt{4515625} \\ = )4515600 + x = 4515625 \\ = )x = 4515625 - 4515625 \\ = )x = 25$

$\huge{\boxed{\boxed{\sf{\sqrt{4515600+25}To\:make\:a\:perfect\:square}}}}$