Question

#no spammm........here​

Answer 1

$\large{\green{\bold{\underline{Let:}}}}$

$\sf \: The \: five \: numbers \: be \: x, \: x+1, \: x+2, \: x+3 \: and \: x+4$$\large{\red{\bold{\underline{Then:}}}}$

$\large{\orange{\bold{\underline{According \: To \: Question:}}}}$

$\rightarrow \sf \: x + (x+1) + (x+2) + (x+3) + (x+4) = 270 \\ \\ \rightarrow \sf \: x + x+1 + x+2 + x+3 + x+4 = 270 \\ \\ \rightarrow \sf \: 5x + 10 = 270 \\ \\ \rightarrow \sf \: 5x = 270 - 10 \\ \\ \rightarrow \sf \: 5x = 260 \\ \\ \rightarrow \sf \: x = \frac{ \cancel260}{ \cancel5} \\ \\ \rightarrow \sf \: x = 52$

$\large{\red{\bold{\underline{Then:}}}}$$\sf \: Numbers \: are \: 52, \: 52+1, \: 52+2, \\ \sf \: 52+3 \: and \: 52+4.$

$\large{\blue{\bold{\underline{Finally:}}}}$$\sf \: Five \: consecutive \: numbers \: are \: 52, \: 53, \: 54, \\ \sf \: 55 \: and \: 56.$

$\large{\pink{\bold{\underline{But:}}}}$

$\sf \: We \: need \: to \: find \: addition \: of \: 4th \\ \sf \: and \: 5th \: number.$$\rightarrow \sf \: 55 + 56 \\ \rightarrow \sf \: 111$

$\large{\green{\bold{\underline{Hence:}}}}$

$\underline{ \underline{ \sf \: The \: required \: Answer \: is \: 111.}}$

Answer 2

$\huge{\fcolorbox{pink}{indigo}{\fcolorbox{lime}{purple}{\fcolorbox{red}{gray}{\green{Good\: Night}}}}}$

$\bf\pink{Let \:five \:consecutive \:numbers \:are, }$

$\blue\bigstar\:\bf\green{\Big\{X\:,\:(X\:+\:1)\:,\:(X\:+\:2)\:,\:(X\:+\:3)\:,\:(X\:+\:4)\Big\}\:}$

$\Large\bf\orange{According\: to\: question,}$

$\longmapsto\:\rm{X\:+\:(X\:+\:1)\:+\:(X\:+\:2)\:+\:(X\:+\:3)\:+\:(X\:+\:4)\:=\:270}$

$\longmapsto\:\rm{5X\:+\:10\:=\:270}$

$\longmapsto\:\rm{6X\:=\:270\:-\:10}$

$\longmapsto\:\rm{5X\:=\:260}$

$\longmapsto\:\rm{X\:=\:\dfrac{260}{5}}$

$\longmapsto\:\bf{X\:=\:52}$

$\Large\bf\red{The\:4th\: number\:is,}$

$\longmapsto\:\sf{X\:+\:3\:}$

$\longmapsto\:\sf{52\:+\:3\:}$

$\longmapsto\:\bf\green{55}$

$\Large\bf\red{The\:5th\: number\:is,}$

$\longmapsto\:\sf{X\:+\:4\:}$

$\longmapsto\:\sf{52\:+\:4\:}$

$\longmapsto\:\bf\green{56}$

$\Large\bf\orange{Now,}$

$\longmapsto\:\bf{4th\:number\:+\:5th\: number\:}$

$\longmapsto\:\sf{55\:+\:56}$

$\longmapsto\:\sf\purple{111}$

$\Large\bf\pink{Therefore, }$

The sum of 4th and 5th number is 111.