Math, asked by Bhanupartap383, 1 month ago

Sum of two rational numbers is -2/3 , one of themojis is -4 find other number

Answers

Answered by ғɪɴɴвαłσℜ
6

\sf{\huge{\underline{\green{Given :-}}}}

  • The sum of two rational numbers is -2/3 .

  • One of the number is -4 .

\sf{\huge{\underline{\green{To\:Find :-}}}}

  • The Other number .

\sf{\huge{\underline{\green{Answer :-}}}}

Let the other number be x,

According to the question,

The sum of two rational numbers is -2/3 .

One of the number is -4 .

x + (-4) = -2/3

➝ x - 4 = -2/3

➝ x = -2/3 + 4

➝ x = -2/3 + 12/3

x = 10/3

\sf{\huge{\underline{\green{Verification :-}}}}

x + (-4) = -2/3

➝ x - 4 = -2/3

➝ 10/3 - 4 = -2/3

➝ 10/3 - 12/3 = -2/3

-2/3 = -2/3

Answered by Anonymous
146

Let the other number be x.

{ }

\:\:\:\:\:\:\:\:━━━━━━━━━━━━━━━━━━━

{ }

Given :

{ }

  • \sf{Two\:Rational\:Numbers\:=\:{\dfrac{-2}{3}}}

  • \sf{One\:of\:the\:number\:is\:=\:-4}

{ }

{ }

\:\:\:\:\:\:\:\:━━━━━━━━━━━━━━━━━━━

{ }

\underline{\bigstar\:\boldsymbol{According \;to \;the\: given \;Question\; :}}

{ }

\:\:\:\:\:\:\:\dashrightarrow\:\sf{x\:+\:(-4)\:=\:{\dfrac{-2}{3}}}

{ }

\:\:\:\:\:\:\:\dashrightarrow\:\sf{x\:-\:4\:=\:{\dfrac{-2}{3}}}

{ }

\:\:\:\:\:\:\:\dashrightarrow\:\sf{x\:=\:{\dfrac{-2}{3}}\:+\:4}

{ }

\:\:\:\:\:\:\:\dashrightarrow\:\sf{x\:=\:{\dfrac{-2\:+\:12}{3}}}

{ }

\:\:\:\:\:\:\:\dashrightarrow\:\sf{x\:=\:{\dfrac{-10}{3}}}

{ }

{ }

\:\:\:\:\therefore\:{\underline{\sf{Hence,\:the\:other\:number\:is\:{ \sf{\bf{\dfrac{-10}{3}}}}}}}.

{ }

\:\:\:\:\:\:\:\:━━━━━━━━━━━━━━━━━━━

{ }

V E R I F I C A T I O N :

{ }

  • \sf{x\:+\:(-4)\:=\:{\dfrac{-2}{3}}}

{ }

\:\:\:\:\:\:\:\:\:\:\succcurlyeq\:\sf{x\:-\:4\:=\:{\dfrac{-2}{3}}}

{ }

\:\:\:\:\:\:\:\:\:\:\:\:\:\succcurlyeq\:\sf{\dfrac{10}{3}}\:-\:4\:=\:{\dfrac{-2}{3}}

{ }

\:\:\:\:\:\:\:\:\succcurlyeq\:\sf{\dfrac{10}{3}}\:-\:{\dfrac{12}{3}}\:=\:{\dfrac{-2}{3}}

{ }

\:\:\:\:\:\:\:\:\:\:\:\:\succcurlyeq\:\sf{\dfrac{-2}{3}}\:=\:{\dfrac{-2}{3}}

{ }

\:\:\:\:\:\:\:\:\:\:\:\:\:\:\:\bigstar\:{\underline{\boxed{\mathbf{\mathsf{\pink{Hence,\:Verified!!}}}}}}\:\bigstar

{ }

\:\:\:\:\:\:\:\:━━━━━━━━━━━━━━━━━━━

{\blue{\sf{\bf{@ℐᴛᴢӇᴀᴘᴘʏҨᴜᴇᴇɴ࿐}}}}

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