Express the recurring decimal 5.529529 in p/q form
Answers
Answered by
1
Answer:
5524/999
Step-by-step explanation:
Let 5.529529 be x
As it is recurring after 3 decimal places Therefore let it be multiplied by 1000.
1000x = 5529.529529
1000x - x = 5529.529529 - 5.529529
999x = 5524
x= 5524/999
I HOPE THIS WILL BE HELPFUL
Answered by
0
Answer:
Easy.
Step-by-step explanation:5.529 bar
= 5+ 0.529 ( correct?)
x = 0.529bar ( this is EQ1)
1000x = 1000 X 0.529bar ( obvious riight? )
1000x = 529.529 bar
1000x = 529 + 0.529 bar
1000x = 529 + x ( as shown that x= 0.529 in EQ1)
1000x -x = 529 ( linear equation transposing)
999x = 529 ( ezz)
x = 529/999 ( transporting 999)
FINALLY: 529/999 + 5 = 529/999 + 4995/999 = 5524/999
THIS IS THE TRUE ANS. PLS BRANLIEST!!!
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