Math, asked by devabhadra, 10 months ago

express 6.57 bar in the form of p/q​

Answers

Answered by neetoos1981
4

Answer:

let x=6.575757....

100x. =657.5757....

subtract

100x-x= 657.57...-6.5757...

99x =651

x=651/99

hope this will help you

Answered by Arceus02
6

\underline{\red{\sf{\large{Question:-}}}}

Express \rm{6.\overline{57}} bar in the form of p/q

\rule{400}{2}

\underline{\red{\sf{\large{Answer:-}}}}

Let x = \rm{6.\overline{57}} -----

Multiplying 100 to both sides

100x = \rm{657.\overline{57}}------ ❷

Subtracting from

100x = \rm{657.\overline{57}}

\sf{-}

x = \rm{6.\overline{57}}

\rule{100}{2}

99x = 651.0

\rule{100}{2}

x = \frac{651}{99}

\underline{\red{\sf{\large{Note:-}}}}

Whenever it is asked to convert a recurring decimal in p/q form, assume that decimal as x, then multiply it with such a number so that the recurring numbers after the decimal can come before the decimal once.

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