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Vikki [24]
3 years ago
13

Solve 3^(2x) = 7^(x_1).

Mathematics
2 answers:
uranmaximum [27]3 years ago
8 0
Applying log to both sides of equation, we get:

<span>2x <span>log 3</span>=<span>(x−1) </span><span>log 7</span></span>

x=−0.12915

<span><span>
</span></span>

bulgar [2K]3 years ago
4 0
<span>x=1−<span><span>log9</span><span>log7</span></span>=−0.12915</span><span>, nearly.</span>
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Answer:

Numbers that aren't: 35 and 43. It can literally be any number.

Perfect cubes: 8,64,125,216. You can find perfect cubes by cubing any number. For example 6^3 (6 to the power of 3) is 216. A perfect cube.

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3 years ago
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Evaluate the function for the given values of x.
galben [10]

Answer:

g(3) = 11

g(-3) = 16

g(-1) =3

Step-by-step explanation:

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g(x)= x² +2

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For g(-3)

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3 years ago
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40 Is The Sum Of 21+17.
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A ballroom in a hotel has the shape shown in the diagram. The hotel manager needs to determine how much carpet is needed to reca
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Factor completely 81x8 − 1. (9x4 − 1)(9x4 1) (3x2 − 1)(3x2 1)(9x4 − 1) (3x2 − 1)(3x2 1)(9x4 1) (3x2 − 1)(3x2 1)(3x2 1)(3x2 1).
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Answer:

(3x^2 - 1)(3x^2 + 1)(9x^4 + 1).

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Using the identity for the difference of 2 squares;

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we put a^2 = 81x^8 and b^2 = 1  giving

a = 9x^4 and b = 1, so:

81x^8 − 1 =   (9x^4 - 1)(9x^4 + 1)

Applying the difference of 2 squares to 9x^4 - 1:

= (3x^2 - 1)(3x^2 + 1)(9x^4 + 1).

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2 years ago
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