Find the coordinates of the points that are 13 units away from the origin and have an x-coordinate equal to 12.
2 answers:
Given (0,0) and (12,y1)
the distance formula states taht
the distance between the points (x1,y1) and (x2,y2) is
D=
given
D=13
x1=0, y1=0
x2=12
square both sides
minus 144 both sides
sqrt both sides
+/-5=y2
the points are
(12,5) and (12,-5)
D= 13 P (0,0) Q (12,Y)
Use the distance formula to solve it
Y = -1
POINT P (12,-1)
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Answer:
A
Step-by-step explanation:
8/13 = 8 divided by 13
because it is thedivided by the denominator
This answer is the third choice, C
Answer:
m = 3
c = -5
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12 sqrt 28
The square root of 28 can be broken up into:
sqrt 7 * sqrt 4
Simplify the square root of 4:
sqrt 7 * 2
12 * 2 * sqrt 7
24 * sqrt 7
24 sqrt 7
the simplest form is n • (3n3 - 8)