Question

Complete the steps to evaluate log798, given log72 ≈ 0.356. how can you rewrite log798 using the product property?

Answer 1

The expression  $\rm log_{7} 98$  using the product property is $\rm log_{7} 49 + \rm log_{7} 2$.

What is a logarithm?

A logarithm is the exponentiation inverse function that can be expressed by the exponent or power to which a base must be raised to yield a number.

It is given that $\rm log_{7} 2$ = 0.356

We can write $\rm log_{7} 98$ in terms of  $\rm log_{7} 2$

$\rm log_{7} 98$ = $\rm log_{7} (49\times 2)$

In logarithm, the product will change in addition

$\rm log_{7} 98$ = $\rm log_{7} (49\times 2)$

= $\rm log_{7} 49 + \rm log_{7} 2$

Hence, the expression  $\rm log_{7} 98$  using the product property is $\rm log_{7} 49 + \rm log_{7} 2$

Learn more on logarithm here:

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Answer 2

Answer:

log7 2 + log7 49

log7 49= 2

Step-by-step explanation: