Question

Write an y four pair of whole numbers whose sum is 105

Answer 1

$\red{ Four \: pairs \:of \:whole \:numbers }$

$\red{whose \:sum \:is \:105 }$

$1. Let \: 0\: and \:105 \:are \: two$

$whole \: numbers .$

$\green { Sum \: of \: the \: numbers}$

$= 0 + 105$

$= 105$

$2. Let \: 100\: and \:5 \:are \: two$

$whole \: numbers .$

$\green { Sum \: of \: the \: numbers}$

$= 100 + 5$

$= 105$

$3 . Let \: 90\: and \:15 \:are \: two$

$whole \: numbers .$

$\green { Sum \: of \: the \: numbers}$

$= 90 + 15$

$= 105$

$4. Let \: 75\: and \:30 \:are \: two$

$whole \: numbers .$

$\green { Sum \: of \: the \: numbers}$

$= 75 + 30$

$= 105$

$5. Let \:50 \: and \:55\:are \: two$

$whole \: numbers .$

$\green { Sum \: of \: the \: numbers}$

$= 50 + 55$

$= 105$

Therefore.,

$\red{ Required \:pairs }$

$\green{ (0,105),(100,5),(90,15),(75,30),(50,55)}$

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