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Ksju [112]
3 years ago
9

Select the equation that represents the line that passes through (1,7) and is parallel to y = 5x + 4

Mathematics
2 answers:
saveliy_v [14]3 years ago
5 0

Answer:

The equation that represents the line that passes through (1,7) and is parallel to y = 5x + 4 will be:

  • y=5x+2

Step-by-step explanation:

Given the equation

y = 5x + 4

Here the slope is:

m=5

as comparing with the y=mx+b, which is the slop-intercept form where m is the slope and b is the y-intercept.

As we know the point-slope form is

y-y_1=m\:\left(x-x_1\right)

y-7=5\left(x-1\right)

Add 7 to both sides

y-7+7=5\left(x-1\right)+7

y=5x+2

Therefore, the equation that represents the line that passes through (1,7) and is parallel to y = 5x + 4 will be:

  • y=5x+2
VladimirAG [237]3 years ago
3 0

Answer:

a

Step-by-step explanation:

it has to  have to same slope as the first equation so you have y=5x+b then what you do is plug in the points and solve for b. which gives you 2. so your final equation is y=5x+2

7=5+b

-5  -5

2=b

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Answer:

d. 3, 7, 13, 21, 31.

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Step-by-step explanation:

d. 3, 7, 13, 21, 31.

Cual es la expresión algebraica??d. 3, 7, 13, 21, 31.

Cual es la expresión algebraica??d. 3, 7, 13, 21, 31.

Cual es la expresión algebraica??d. 3, 7, 13, 21, 31.

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3 years ago
What is 5x-(8x+9)+4.5x
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3 years ago
An arithmetic sequence has t1=5 and t2=8 find tn and sn
RoseWind [281]

Answer:

a_n=2+3n

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Step-by-step explanation:

<u>Arithmetic Sequences </u>

The arithmetic sequences are identified because any term n is obtained by adding or subtracting a fixed number to the previous term. That number is called the common difference.

The equation to calculate the nth term of an arithmetic sequence is:

a_n=a_1+(n-1)r

Where

an = nth term

a1 = first term

r   = common difference

n  = number of the term

The sum of the n terms of an arithmetic sequence is given by:

\displaystyle S_n=\frac{a_1+a_n}{2}\cdot n

We are given the first two terms of the sequence:

a1=5, a2=8. The common difference is:

r = 8 - 5 = 3

Thus the general term of the sequence is:

a_n=5+(n-1)3=5+3n-3=2+3n

\boxed{a_n=2+3n}

The formula for the sum is:

\displaystyle S_n=\frac{5+2+3n}{2}\cdot n

\displaystyle S_n=\frac{7+3n}{2}\cdot n

Operating:

\boxed{\displaystyle S_n=\frac{7n+3n^2}{2}}

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3 years ago
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Answer:

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