Question

Given log4^3 =0.792 and log4^ 21=2.196 what is log4^7
1.404
1.739
2.773
2.988

Answer 1

We have to find log4^7 if we know that log4^3 = 0.792 and log4^21 = 2.196.
We already know that:
log ( x/y ) = log x - log y
log4^21 = log4^( 21 / 3 ) =
= log4^ 21 - log4^ 7 = 2.196 - 0.797 = 1.404
Answer:
A ) 1.404

Answer 2

Answer: The correct answer 1.404

Step-by-step explanation:

$\log4^3=0.792$

$\log4^{21}=2.196$

$\log4^{21}=\log(4^{3}\times4^{7})=\log4^3+\log4^7=2.196$

$\log4^7=2.196-\log4^3=2.196-0.792=1.404$

The correct value of $\log4^7$ is 1.404. so the correct option from the given option is 1.404.