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seraphim [82]
3 years ago
12

Right equation of the line that passes through (-1,5) and has a slope of 3 in point slope form.

Mathematics
1 answer:
MrRissso [65]3 years ago
7 0
\bf \begin{array}{ccccccccc}
&&x_1&&y_1\\
%  (a,b)
&&(~ -1 &,& 5~)
\end{array}
\\\\\\
% slope  = m
slope =  m\implies 3
\\\\\\
% point-slope intercept
\stackrel{\textit{point-slope form}}{y- y_1= m(x- x_1)}\implies y-5=3[x-(-1)]
\implies 
y-5=3(x+1)
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Help please. I dont understand it..so I cant explain it
Ann [662]
A)
x^2 - 6x + c = - 5 + c

using a^2 - 2ab + b^2 = (a-b)^2
so
6x = 2 * x * 3
so
c = 9 

Answer
c = 9

b)
substitute c = 9
x^2 - 6x +  9 = - 5 + 9
(x - 3)^2 = 4

Answer:
(x - 3)^2 = 4

c) solve for x

(x - 3)^2 = 4
(x - 3)^2 = 2^2
so
x - 3 = 2  
     x = 5

and

x - 3 = -2
     x = 1

Answer: x = 1 , 3


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4 years ago
A box of 120 crayons contains variations of three colors: blue, red, and purple. The ratio of blue crayons to red crayons is 11:
Kaylis [27]
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4 0
3 years ago
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Find the area of the polygon with the given vertices. W(0, 0), X(0, 3), Y(−3, 3), Z(−3, 0) W(0, 0), X(0, 3), Y(−3, 3), Z(−3, 0)
Natalija [7]

The area of the polygon with the given vertices is

Area=9

This is further explained below.

<h3>Find the area of the polygon with the given vertices. W(0, 0), X(0, 3), Y(−3, 3), Z(−3, 0) W(0, 0), X(0, 3), Y(−3, 3), Z(−3, 0) The area is square units.?</h3>

Generally, A regular polygon is a polygon that is straight equiangular, and equilateral, according to the Euclidean geometry definition. Convex, star, or skew profiles may be assigned to regular polygons.

In conclusion, The specified vertices are used to calculate the area of the polygon.

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2 years ago
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jonny [76]
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6 0
4 years ago
Find the quotient of 3 2/5 and 3 1/6 . Express your answer in simplest form.
OleMash [197]

Answer:

1 7/95

Step-by-step explanation:

convert the fractions into improper fractions

3 2/5 = 17/5

3 1/6 = 19/6

\frac{17}{5} divided by \frac{19}{6} - invert second term and multiply

so 17 * 6 = 102

5* 19 = 95

answer is 102/95, or 1 7/95

3 0
3 years ago
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