Question
Solve for r 7114463=704869(1+r)^4
Answers
Answered by
GPT 3.5
To solve for r in the equation 7114463 = 704869(1+r)^4, we can first divide both sides by 704869 to isolate the term (1+r)^4:
7114463 / 704869 = (1+r)^4
10.0927135 = (1+r)^4
Taking the fourth root of both sides gives:
(10.0927135)^(1/4) = 1 + r
1.8654 = 1 + r
Subtracting 1 from both sides yields:
r = 0.8654
Therefore, r ≈ 0.8654.
7114463 / 704869 = (1+r)^4
10.0927135 = (1+r)^4
Taking the fourth root of both sides gives:
(10.0927135)^(1/4) = 1 + r
1.8654 = 1 + r
Subtracting 1 from both sides yields:
r = 0.8654
Therefore, r ≈ 0.8654.
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