7=2^x solve by using logarithm
Answers
Answered by
1
Given Question is 7 = 2^x.
log(7) = log(2^x)
log 7 = x log 2
x = log 7/log 2.
Hope this helps!
log(7) = log(2^x)
log 7 = x log 2
x = log 7/log 2.
Hope this helps!
Answered by
0
The answer is given below :
RULES :
log (x^n) = n logx
SOLUTION :
Given that,
7 = 2^x
Now, taking log, we get -
log7 = log (2^x)
=> log7 = x log2
=> x = (log7)/(log2)
=> x = 2.8 (approximately)
or, we can write
x = (log7)/(log2)
![= > x = log_{2}7 = > x = log_{2}7](https://tex.z-dn.net/?f=+%3D++%26gt%3B+x+%3D++log_%7B2%7D7)
Thank you for your question.
RULES :
log (x^n) = n logx
SOLUTION :
Given that,
7 = 2^x
Now, taking log, we get -
log7 = log (2^x)
=> log7 = x log2
=> x = (log7)/(log2)
=> x = 2.8 (approximately)
or, we can write
x = (log7)/(log2)
Thank you for your question.
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