Math, asked by lp5007602, 5 months ago

please answer fast ​

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Answered by Anonymous
13

Step-by-step explanation:

ANSWER IS ON THE ABOVE ATTACHMENT

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Answered by Anonymous
9

 \sf{\underline{\underline{ \purple{ \large{Solve:}}}}}

 \tt \dfrac{22}{78}  -  \dfrac{5}{26}  \times { \bigg(} \dfrac{2}{5} \div 6  \dfrac{5}{13}   { \bigg)}

 \\ \\ \\ \sf{\underline{\underline{ \purple{ \large{How \: to \: solve?}}}}}

We will solve this question by using BODMAS which states that first we will remove the brackets, then we will do division followed by multiplication, addition and subtraction.

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➙ To divide one quantity ( fraction or integer ) by other quantity ( fraction or integer ), multiply the first quantity by the reciprocal of the second quantity.

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➙ To multiply a fraction with the whole number multiply its numerator with the whole number. To multiply two or more fractions, multiply their numerator and denominator separately.

 \\ \\ \\ \sf{\underline{\underline{ \purple{ \large{Solution:}}}}} \\ \\

 \tt \dfrac{22}{78}  -  \dfrac{5}{26}  \times { \bigg(} \dfrac{2}{5} \div 6  \dfrac{5}{13}   { \bigg)} \\ \\

 \\  \\  \implies\tt \dfrac{22}{78}  -  \dfrac{5}{26}  \times { \bigg(} \dfrac{2}{5} \div \dfrac{83}{13}   { \bigg)}

\\  \\  \implies\tt \dfrac{22}{78}  -  \dfrac{5}{26}  \times { \bigg(} \dfrac{2}{5}  \times  \dfrac{13}{83}   { \bigg)}

\\  \\  \implies\tt \dfrac{22}{78}  -  \dfrac{5}{26}  \times { \bigg(}    \dfrac{26}{415}   { \bigg)}

\\  \\  \implies\tt { \bigg(} \dfrac{22}{78}  -  \dfrac{5}{26} { \bigg)} \times   \dfrac{26}{415}

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Taking L.C.M

 \implies\tt { \bigg(} \dfrac{22 - 15}{78}  { \bigg)} \times   \dfrac{26}{415}

 \\  \\ \implies\tt { \bigg(} \dfrac{7}{78}  { \bigg)} \times   \dfrac{26}{415}

\\  \\ \implies\tt  \dfrac{7}{78}   \times   \dfrac{26}{415}

\\  \\ \implies\tt  \dfrac{182}{32370}

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In decimals,

\\  \\  \tt\approx0.005

\\  \\  \tt\approx0.01

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