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kupik [55]
3 years ago
11

How to solve this? ​

Mathematics
1 answer:
nevsk [136]3 years ago
5 0

Answer:

Answer of 17 is ㏒(x^{2}+15x), Answer of 33 is x = 8 , Answer of 35 is x = ㏒10/㏒2 , Answer of 37 is  x = -㏒12/㏒8 and Answer of 39 is x = 5

Step-by-step explanation:

17. ㏒x + ㏒(x+15)

     Using property ㏒a + ㏒b = ㏒a×b

     ∴ ㏒x + ㏒(x+15)

        ㏒x×(x+15)

        ㏒(x^{2}+15x)

        The answer is ㏒(x^{2}+15x)

33. 2^(x-5) = 8

     2^(x-5) = 2^3

      Using property 2^a = 2^b

      Then a = b

     ∴x-5 = 3

       x = 8

      The answer is x = 8

35. 2^x = 10

    Taking log on both sides gives

     ㏒2^x = ㏒10

     x×㏒2 = ㏒10

     x = ㏒10/㏒2

    The answer is x = ㏒10/㏒2

37. 8^-x = 12

    Taking log on both sides gives

     ㏒8^-x = ㏒12

     -x×㏒8 = ㏒12

      x = -㏒12/㏒8

    The answer is  x = -㏒12/㏒8

39. 5(2^3 × x) = 8

      5(8×x) = 8

      x = 5

    The answer is x=5

 

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1. Switch sides

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2. Subtract by 8 from both sides of equation.

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3. Simplify.

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4. Multiply by -1 from both sides of equation. (it's should be the reverse inequality).

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5. Simplify.

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6. Then you had to divide by 9 from both sides of equation.

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8. Divide by the numbers.

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\frac{-72}{9}=-8

9. Divide by the numbers.

\frac{72}{9}=8

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x

____________________________________________________________

Hope this helps!

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Have a great day!

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3 0
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Plz I need help on this
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