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Norma-Jean [14]
3 years ago
5

Please someone help me on this...

Mathematics
1 answer:
marin [14]3 years ago
7 0
4th, 3d ,2d are not correct, 1 is correct because g(x) is exponential function
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What's the Error? Explain the error. Find the correct solution.<br>19 + (-31) = 12​
Alex

Answer:

The answer is incorrect because 12 should be negative not positive.

Step-by-step explanation:

1. 19 + -31 = - 12

2. Twelve is negative because if you were to start off at -31 and add 19 the answer would remain negative since -31 in a sense is "bigger" than 19. You would need more of a positive number to make -31 positive such as 40.

40+ -31 = 9

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What are the first 4 steps that can be used to correctly rewrite this polynomial? 3(x+4y) +5(2x-y)
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3x+ 12y+10x-5y
Combine like terms:
13 x +7y
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3 years ago
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16X plus 10X equals answer
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What is the 4th term of the sequence? <br> a1 = 8 and an = 6 + an – 1 <br> a4 =
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notice, is an arithmetic sequence, simply adding 6 to get the next term's value.
7 0
3 years ago
I’m what quadrant does theta lie if the following statements are true? Sec(theta)&lt;0 and (sec (theta) )(csc (theta) ) &gt; 0
viktelen [127]

Because the cosine and sine must be negative when evaluated in theta, the angle lies on the third quadrant.

<h3>In which quadrant is the endpoint of the segment that defines the angle?</h3>

We know that if:

  • cos(θ) > 0, then we are on the first or fourth quadrant
  • sin(θ) > 0, then we are on first or second quadrant.

Here we know that:

sec(θ) < 0

And we know that:

sec(θ)  = 1/cos(θ)

Then we have cos(θ) < 0

We also have that:

sec(θ)*csc(θ) > 0

Because sec(θ) < 0, we must have that csc(θ) < 0.

Remember: csc(θ) = 1/sen(θ)

Then sen(θ) < 0.

Then we have the two conditions:

sen(θ) < 0

cos(θ) < 0

  • The cosine is negative on the third and second quadrants.
  • The sine is negative on the third and fourth quadrants.

The only quadrant where both are negative is the third quadrant, so that is the correct option.

If you want to learn more about trigonometric functions:

brainly.com/question/8120556

#SPJ1

6 0
2 years ago
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