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The value for ln(x) for any x in the interval (0, 2] can be determined by the Taylor series: ln(x)=(x-1)- (x-1)^2/2+ (x-1)^3/3- (x-1)^4/4+ (x-1)^5/5- (x-1)^6/6+
The value for ln(x) for any x in the interval (0, 2] can be determined by the Taylor series: ln(x)=(x-1)- (x-1)^2/2+ (x-1)^3/3- (x-1)^4/4+ (x-1)^5/5- (x-1)^6/6+ (x-1)^7/7- (x-1)^8/8+ . . . Write a Java program to approximate the value of ln(x) using n terms of the above series, where n is a positive integer obtained from the user. If n
Sample program runs: enter 800 Enter number of terms: 800 tlevaal devalue for x xStep by Step Solution
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