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Marysya12 [62]
4 years ago
11

find the equation for the line passing through the point (-2,4) and parallel to the line whose equation is y=3x+11

Mathematics
1 answer:
ycow [4]4 years ago
4 0

Answer: y = 3x+10

------------------------------------------------------------------------------------

Explanation:

The line y = 3x+11 is in slope intercept form y = mx+b where m = 3 is the slope. Anything parallel to this line will also have a slope of 3. Let's plug in m = 3 and (x,y) = (-2,4) which is the point this parallel line goes through.

y = mx+b

y = 3x+b ... replace m with 3

4 = 3(-2)+b ... replace x with -2; replace y with 4

4 = -6+b

4+6 = -6+b+6 ... add 6 to both sides

10 = b

b = 10

Since m = 3 and  b = 10, this means that y = mx+b turns into y = 3x+10

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Simplify -8y^3(7y^2-4y-1) PLEASE HELP
max2010maxim [7]

Hey!



Alright, according to P.E.M.D.A.S., the first step to solving this expression is to distribute.


<em>Original Expression :</em>

\displaystyle\ -8y^{3} (7y^{2} -4y-1)


<em>New Expression {Distributed Old Expression} :</em>

\displaystyle\ -(56y^{5} -32y^{4} -8y^{3} )


Now all you have to do is simplify the parenthesis.


<em>Old Expression :</em>

\displaystyle\ -(56y^{5} -32y^{4} -8y^{3} )


<em>New Expression {Simplified} :</em>

\displaystyle\ -56y^{5} + 32y^{4} + 8y^{3}


<em>So, since the expression can no longer be simplified, the final answer is...</em>


<h3>\displaystyle\ -56y^{5} + 32y^{4} + 8y^{3}</h3>

Hope this helps!



- Lindsey Frazier ♥

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