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romanna [79]
3 years ago
14

Jake and Erica were solving a system of equations. They both noticed that the two lines had the same slope. Jake said that becau

se each line in the system had the same slope, the two lines had to be the same, which meant there were infinitely as many solutions to the system. Erica disagreed, and said they should also look at the y-intercepts before determining how many solutions there were. Who is correct?. . A. Erica is correct. Two lines with equal slopes could be the same line, but only if they have the same y-intercept.. . B. Jake is correct. Two lines with the same slope must be the same.
Mathematics
2 answers:
max2010maxim [7]3 years ago
8 0
<span>A. Erica is correct. Two lines with equal slopes could be the same line, but only if they have the same y-intercept.
For example: y=3x+6 is different than y=3x-6</span>
cluponka [151]3 years ago
3 0
The correct answer is option A. Erica is correct in saying that the two lines are not necessarily the same and we should also look at the y-intercepts before determining how many solutions there were. <span>Two lines with equal slopes could be the same line, but only if they have the same y-intercept.</span>
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Step-by-step explanation:

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x+ (7 + 2x) <-3x

Expand parenthesis to get

x+ 7 + 2x <-3x

Group similar terms

x+ 2x +3x<-7

Combine similar terms

6x<-7

Divide both sides by 6

x \:  <  \:  -  \frac{7}{6}

Rewrite as improper fraction

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4 years ago
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We need to convert given value 465^8 as the base 5 number.

Let us assume x is the exponent of 5 when we take base 5.

We can setup an equation now.

5^x=465^8

Taking ln on both sides, we get

\ln \left(5^x\right)=\ln \left(465^8\right)

\mathrm{Apply\:log\:rule}:\quad \log _a\left(x^b\right)=b\cdot \log _a\left(x\right)

x\ln \left(5\right)=8\ln \left(465\right)

\mathrm{Divide\:both\:sides\:by\:}\ln \left(5\right)

\frac{x\ln \left(5\right)}{\ln \left(5\right)}=\frac{8\ln \left(465\right)}{\ln \left(5\right)}

On simplifying, we get

x=\frac{8\ln \left(465\right)}{\ln \left(5\right)}

Therefore, 465^8 \ can \ be \ written \ as \ 5^{\frac{8\ln \left(465\right)}{\ln \left(5\right)}}..

3 0
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Anyone know the answer to this question?
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Answer:

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