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Arlecino [84]
2 years ago
11

Find the percent change from the first value to the second. 40; 50

Mathematics
1 answer:
Doss [256]2 years ago
7 0

Answer:

25%

Step-by-step explanation:

to find the increase, you will need to subract 50 and 40 which = 10

then divide 10 by the original number (40) which gives you 1/4 or .25

now, multiply by 100

this gives you 25%

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Write Ef as the sum of unit vectors E(-5,-2,4) and F(6,-6,6).
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Given the graph of a degree 3 polynomial below, complete the table of values for either the x-value of a zero, or the multiplici
leva [86]

The roots or zeros of a polynomial are the points it crosses the x-axis.

The roots of the polynomial in order from least to greatest are -5, 0 and 5

From the graph (see attachment), we have the following highlights

  • <em>The graph cross the x-axis at x = -5</em>
  • <em>The graph cross the x-axis at x = 0</em>
  • <em>The graph cross the x-axis at x = 5</em>

The points at which the graph crosses the x-axis are the roots of the graph.

So, the roots are: -5, 5 and 5

Read more about the roots of a polynomial at:

brainly.com/question/7921963

8 0
3 years ago
How do I solve for x here? Use the properties of logarithms to find a value for x. Assume a,b, and M are constants.
Leona [35]

Yes, you're right! The first step is rewriting the equation as

\ln(a) + \ln(b^x) = M

Subtract \ln(a) from both sides:

\ln(b^x) = M-\ln(a)

Use the property \ln(a^b) = b\ln(a) to rewrite the equation as

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Divide both sides by \ln(b)

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Alternative strategy:

Consider both sides as exponents of e:

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Use e^{\ln(x)} = x to write

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Divide both sides by a:

b^x = \dfrac{e^M}{a}

Consider the logarithm base b of both sides:

x = \log_b\left(\dfrac{e^M}{a}\right)

The two numbers are the same: you can check it using the rule for changing the base of logarithms

7 0
3 years ago
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