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Since this goes beyond the capability of most calculators, and of Excel too, you will have to get an approximation with logarithms. Better use base 10 logarithms; in Excel you can use the log() function. Call your number "x":
x = 525677.4274253485
log x = log 525677.4274253485
Now use a standard property of logarithms:
log x = 85 log 525677.42742534
log x = (85)(5.72071932882537)
log x = 486.261142950157
So, the result is approximately 10486. To get the coefficient more accurately:
x = 10486.261142950157
x = 10486 + 0.261142950157
x = 100.26114295015710486
x = 1.82449614534211 x 10486
Since this goes beyond the capability of most calculators, and of Excel too, you will have to get an approximation with logarithms. Better use base 10 logarithms; in Excel you can use the log() function. Call your number "x":
x = 525677.4274253485
log x = log 525677.4274253485
Now use a standard property of logarithms:
log x = 85 log 525677.42742534
log x = (85)(5.72071932882537)
log x = 486.261142950157
So, the result is approximately 10486. To get the coefficient more accurately:
x = 10486.261142950157
x = 10486 + 0.261142950157
x = 100.26114295015710486
x = 1.82449614534211 x 10486
Since this goes beyond the capability of most calculators, and of Excel too, you will have to get an approximation with logarithms. Better use base 10 logarithms; in Excel you can use the log() function. Call your number "x":
x = 525677.4274253485
log x = log 525677.4274253485
Now use a standard property of logarithms:
log x = 85 log 525677.42742534
log x = (85)(5.72071932882537)
log x = 486.261142950157
So, the result is approximately 10486. To get the coefficient more accurately:
x = 10486.261142950157
x = 10486 + 0.261142950157
x = 100.26114295015710486
x = 1.82449614534211 x 10486
Since this goes beyond the capability of most calculators, and of Excel too, you will have to get an approximation with logarithms. Better use base 10 logarithms; in Excel you can use the log() function. Call your number "x":
x = 525677.4274253485
log x = log 525677.4274253485
Now use a standard property of logarithms:
log x = 85 log 525677.42742534
log x = (85)(5.72071932882537)
log x = 486.261142950157
So, the result is approximately 10486. To get the coefficient more accurately:
x = 10486.261142950157
x = 10486 + 0.261142950157
x = 100.26114295015710486
x = 1.82449614534211 x 10486
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CoachSince this goes beyond the capability of most calculators, and of Excel too, you will have to get an approximation with logarithms. Better use base 10 logarithms; in Excel you can use the log() function. Call your number "x":
x = 525677.4274253485
log x = log 525677.4274253485
Now use a standard property of logarithms:
log x = 85 log 525677.42742534
log x = (85)(5.72071932882537)
log x = 486.261142950157
So, the result is approximately 10486. To get the coefficient more accurately:
x = 10486.261142950157
x = 10486 + 0.261142950157
x = 100.26114295015710486
x = 1.82449614534211 x 10486
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What is the difference between parenthese negative eight to the fifth power and negative eight to the fifth power?
No difference. (-8)5 = (-85) = -85
What is 2.25 to the 14th power?
2.2514 = 85 222.69
What is the value of 8 to the power of 5?
85 = 32,768
What is eight to the fifth power?
8*8*8*8*8 = 32,768.
Maximum power will occur somewhere between 55 percent to 85 percent of 1RM?
True.
