Math, asked by Mister360, 1 month ago

Solve using BODMAS


[15+6{8-7(32-21)+(5+9)}]÷3(6+5)


Write answer through decimals if needed​

Answers

Answered by ғɪɴɴвαłσℜ
54

\huge\bf\pink{\mid{\overline{\underline{Answer :- }}}\mid}

We have given equation,

[15+6{8-7(32-21)+(5+9)}]÷3(6+5)

B ➝ Bracket

O ➝ Of

D ➝ Division

M ➝ Multiplication

A ➝ Addition

S ➝ Subtraction

➝ [15+6{8-7(32-21)+(5+9)}]÷3(6+5)

  • First solve small bracket

➝ [15+6{8-7(224 - 147)+(14)}]÷3(11)

➝ [15+6{8-7(77)+(14)}]÷3(11)

➝ [15+6{8-7(91)}]÷3(11)

➝ [15+6{1(91)}]÷3(11)

➝ [15+6{1(91)}]÷3(11)

➝ 15 + 546 ÷ 33

➝ 561 ÷ 33

17

________________________________

Answered by Anonymous
62

 \Huge \purple {\mathbb {ANSWER:}}  \footnotesize \pink {\tt {Given: \: [15+6{8-7(32-21)+(5+9)}]÷3(6+5)}}  \huge \purple {\mathbb {EXPLANATION:}}  \huge \red {\sf {B \: = \: Brackets}}  \huge \green {\sf {O \: = \: Of}}  \huge \orange {\sf {D \: = \: Division}}  \huge \blue {\sf {M \: = \: Multiplication}}  \huge \purple {\sf {A \: = \: Addition}}  \huge \pink {\sf {S \: = \: Subtraction}}

 \normalsize \orange {\tt {[15+6{8-7(32-21)+(5+9)}]÷3(6+5)}}  \normalsize \orange {\tt {= ~ [15+6{8-7(11)+(14)}]÷3(11)}}  \normalsize \orange {\tt {= ~ [15 + 6{8-7(91)}]÷3(11)}}  \normalsize \orange {\tt {=~ [15 + 6{91}]÷3(11)}}  \normalsize \orange {\tt {=~ 15+546÷33}}  \normalsize \orange {\tt {=~ 561÷33}}  \normalsize \orange {\tt {=~17}}

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