Identify whether the series summation of 12 open parentheses 3 over 5 close parentheses to the I minus 1 power from 1 to infinit
y is a convergent or divergent geometric series and find the sum, if possible.
1 answer:
∑ from 1 to infinity of 12(3/5)^(i - 1)
Since the common ratio is less than 1, the series is convegent. [i.e. 3/5 < 1]
Sum to infinity of a geometric series is given by a/(1 - r); where a is the first term, and r is the common ratio.
Sum = 12/(1 - 3/5) = 12/(2/5) = 30.
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+8y and -8y cross out.
So the first one is 3x=15
Second one is 2x=10
x=5
Then plug x is one of the equations
2(5)-8y=10
10-8y=10
x=5
y=0
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By subtracting 18 to both sides you are separating the 3x because you are not ready to isolate the variable (x) in step 1
The answer is n=10 I already did this
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In similar figure all the corresponding angles will be congruent and corresponding sides will be in ratio