by long division find the remainder when a polynomial 4x^4-6x^3+6x.^2-1\2x^2-3
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Let x=0.47ˉ (Mixed recurring decimal)
i.e. x=0.47777…(1)
Multiplying (1) by 10, to make it pure recurring decimal, we get
10x=4.7777…(2)
Further multiplying (2) by 10, we get
100x=47.777….(3)
Subtracting (2) from (3), we get
100x–10x=(47.777…)–(4.7777…)
⇒90x=43
⇒x=9043
Thus 0.47ˉ=9043
Answered by
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Answer:
Let x=0.47 (Mixed recurring decimal)
i.e. x=0.47777...(1)
Multiplying (1) by 10, to make it pure recurring decimal, we get
10x=4.7777...(2)
Further multiplying (2) by 10, we get
100x=47.777....(3)
Subtracting (2) from (3), we get
100x-10x=(47.777...)-(4.7777...)
→ 90x=43
⇒x=9043
Thus 0.47 =9043
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