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Drag the tiles to the boxes to form correct pairs. Not all tiles will be used. Match the logarithmic functions with their corresponding x-values

Drag the tiles to the boxes to form correct pairs Not all tiles will be used Match the logarithmic functions with their corresponding xvalues class=

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Answer with explanation:

We know that:

if [tex]log_a x=b\\\\Then,\\\\x=a^b[/tex]

1)

[tex]log_2 x=5[/tex]

Then  by using the above property of logarithmic function we have:

[tex]x=2^5\\\\i.e.\\\\x=32[/tex]

2)

[tex]log_{10} x=3[/tex]

Then  by using the above property of logarithmic function we have:

[tex]x=(10)^3\\\\i.e.\\\\x=1000[/tex]

3)

[tex]log_4 x=2[/tex]

Then  by using the above property of logarithmic function we have:

[tex]x=4^2\\\\i.e.\\\\x=16[/tex]

4)

[tex]log_3 x=1[/tex]

Then  by using the above property of logarithmic function we have:

[tex]x=3^1\\\\i.e.\\\\x=3[/tex]

5)

[tex]log_5 x=4[/tex]

Then  by using the above property of logarithmic function we have:

[tex]x=5^4\\\\i.e.\\\\x=625[/tex]

Ver imagen lidaralbany
keepingupwithheav

Answer:

log 1,000 = 3 <----> 10^3 = 1,000

log5 25 = 2 <----> 5^2 = 25

log12 144 = x <----> 12^x = 144

ln 12 = x <----> e^x = 12

Step-by-step explanation:

In log 1,000 = 3, the base is understood as 10, the number is 1,000, and the exponent is 3. So, 10^3 = 1,000.

In log5 25 = 2, the base is 5, the number is 25, and the exponent is 2. So, 5^2 = 25.

In log12 144 = x, the base is 12, the number is 144, and the exponent is x. So, 12^x = 144.

In ln 12 = x, the base is understood as e, the number is 12, and the exponent is x. So, e^x = 12.

Ver imagen keepingupwithheav

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