What value correctly evaluates log7492+log77

log
7

49
2
+
log
7

7
using the properties of logarithms?(1 point)
Responses

5
5

4
4

3
3

6

1 answer

To evaluate log749+log77 using the properties of logarithms, we can use the property that states:

logbm+logbn=logb(mn)

In this case, we have: log749+log77=log7(497)

Now, calculate 497: 497=343

Next, we can simplify this expression: log7343

Since 343=73, we can write: log7343=log7(73)=3

Thus, the value of log749+log77 is 3.

The correct answer is: 3

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