Respuesta :

N3gat1veZer0
B, raise 10 to the power of both sides of the equation, and when you have 10^log(x), it just becomes x, so 10^a=10^log(987)=987

Answer:

[tex]10^a=982[/tex]

Step-by-step explanation:

Given : [tex]\log 987 = a[/tex]

To Find: Which exponential equation is equivalent to the logarithmic equation below?

Solution:

[tex]\log 987 = a[/tex]

[tex]\log_{10} 987 = a[/tex]

[tex]10^{\log_{10} 982} = 10^a[/tex] ---1

Now using property : [tex]a^{\log_{a}x} = x[/tex]

So, comparing 1 with property

[tex]982 = 10^a[/tex]

Thus Option B is correct.

Hence [tex]10^a=982[/tex] exponential equation is equivalent to the logarithmic equation below

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