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notsponge [240]
3 years ago
14

Find the Point-Slope equation of the line that passes through the given points. (0,8), (-1,10)

Mathematics
2 answers:
patriot [66]3 years ago
8 0
The slope of the equation is -2
r-ruslan [8.4K]3 years ago
5 0
So first we need to find the slope. The equation find slope is:

\frac{ y_{2}  -y_{1} }{ x_{2}-  x_{1} }

Either of the points could be denoted as '1' or '2',

Let's plug in the point (0, 8) as '1' and (-1, 10) as '2':

\frac{10-8}{-1-0} = \frac{2}{-1}=-2

So we know that the slope, m, is equal to -2.

The point-slope equation is:

y- y_{1}=m(x- x_{1})

where m is the slope and x_{1} and y_{1} are the point. So since we have two points here, we can pick one to use for the equation. Let's use (-1, 10):

y-(10)=-2(x-(-1))

**We need to make sure that we have accounted for all of the signs. Remember that two negatives equal a positive:

y-10=-2(x+1)

And there is your point slope form of the line that passes through the two points.
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7 0
3 years ago
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What is the slope of the cone
dimaraw [331]
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5 0
4 years ago
The dimensions of a rectangular garden were 5m by 12m. Each dimensions was increased by the same amount. the garden has an area
Alex_Xolod [135]
Let's say, the amount that each side was increased was "a"
so, it was 5 wide and 12 long, now it's 5+a wide and 12+a long

we know the area is 120, so whatever "a" is, we know that

(5+a)(12+a) = 120

so   \bf (5+a)(12+a) = 120\implies 60+17a+a^2=120
\\\\\\
a^2+\underline{17} a\underline{-60}=0\qquad \qquad 
\begin{cases}
20\cdot -3\implies \underline{-60}\\\\
20-3\implies \underline{17}
\end{cases}

use those factors, solve for "a"
4 0
3 years ago
a company that manufactures and ships canned vegetables is designing boxes in the shape of rectangular prisms to meet specific r
sertanlavr [38]
In order to find the smallest amount of cardboard needed, you need to find the total surface area of the rectangular prism.

Therefore, you need to understand how the cans are positioned in order to find the dimensions of the boxes: two layers of cans mean that the height is
h = 2 · 5 = 10 in

The other two dimensions depend on how many rows of how many cans you decide to place, the possibilities are 1×12, 2×6, 3×4, 4×3, 6×2, 12×1. 
The smallest box possible will be the one in which the cans are placed 3×4 (or 4×3), therefore the dimensions will be:
a = 3 · 3 = 9in
b = 3 <span>· 4 = 12in

Now, you can calculate the total surface area:
A = 2</span>·(a·b + a·h + b·h)
   = 2·(9·12 + 9·10 + 12·10)
   = 2·(108 + 90 + 120)
   = 2·318
   = 636in²

Hence, the smallest amount of carboard needed for the boxes is 636 square inches.
7 0
3 years ago
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