Find the Median 61 , (750(0.065/12))÷1-(1+0.065/12)^(-12*30)

Math
61 , 750(0.06512)÷1-(1+0.06512)-12⋅30
Arrange the terms in ascending order.
750(0.06512)÷1-(1+0.06512)-12⋅30,61
The median is the middle term in the arranged data set. In the case of an even number of terms, the median is the average of the two middle terms.
750(0.06512)÷1-(1+0.06512)-12⋅30+612
Remove parentheses.
750(0.06512)÷1-(1+0.06512)-12⋅30+612
Divide 750(0.06512) by 1.
750(0.06512)-(1+0.06512)-12⋅30+612
Simplify the numerator.
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Cancel the common factor of 6.
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Factor 6 out of 750.
6(125)0.06512-(1+0.06512)-12⋅30+612
Factor 6 out of 12.
6⋅1250.0656⋅2-(1+0.06512)-12⋅30+612
Cancel the common factor.
6⋅1250.0656⋅2-(1+0.06512)-12⋅30+612
Rewrite the expression.
125(0.0652)-(1+0.06512)-12⋅30+612
125(0.0652)-(1+0.06512)-12⋅30+612
Combine 125 and 0.0652.
125⋅0.0652-(1+0.06512)-12⋅30+612
Multiply 125 by 0.065.
8.1252-(1+0.06512)-12⋅30+612
Divide 8.125 by 2.
4.0625-(1+0.06512)-12⋅30+612
Divide 0.065 by 12.
4.0625-(1+0.005416‾)-12⋅30+612
Add 1 and 0.005416‾.
4.0625-1.005416‾-12⋅30+612
Multiply -12 by 30.
4.0625-1.005416‾-360+612
Rewrite the expression using the negative exponent rule b-n=1bn.
4.0625-11.005416‾360+612
Raise 1.005416‾ to the power of 360.
4.0625-16.99179797+612
Divide 1 by 6.99179797.
4.0625-1⋅0.14302472+612
Multiply -1 by 0.14302472.
4.0625-0.14302472+612
Subtract 0.14302472 from 4.0625.
3.91947527+612
Add 3.91947527 and 61.
64.919475272
64.919475272
Divide 64.91947527 by 2.
32.45973763
Convert the median 32.45973763 to decimal.
32.45973763
Find the Median 61 , (750(0.065/12))÷1-(1+0.065/12)^(-12*30)

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