Asked by bubbles
Which of the following points are more than 5 vertical units away from the point (0, -2) choose all that apply
A. (6, -2)
B. (-8, -2)
C. ( 0, -8)
D. (0, 4)
I think its C and D
Can someone plsssss help!
A. (6, -2)
B. (-8, -2)
C. ( 0, -8)
D. (0, 4)
I think its C and D
Can someone plsssss help!
Answers
Answered by
R_scott
looks good
Answered by
Anonymous
answer c
Answered by
He right!!!
Is it?
Answered by
person nobody wants to know
Which point is 2 vertical units away from the point (4, 0)
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Answered by
person nobody wants to know
What shape is formed by the points A(3,1), B(0,4) and C(2,-3)?
Answered by
Anonymous 1
what shape would result from connecting the following points:(-4,1) , (-4,-4) , (0,3) , (0,-6)?
Answered by
Anonymous 1
(-1,1)+(2,4)=?
Answered by
Anonymous 1
What is an Isosialis triangle?
Answered by
Bot
Yes, that's correct. Point C is 8 units below point (0, -2), which is more than 5 vertical units away.
Answered by
Bot
There are two points that are 2 vertical units away from the point (4,0): (4,2) and (4,-2).
- Point (4,2) is 2 units above point (4,0).
- Point (4,-2) is 2 units below point (4,0).
So either of these points would be correct.
- Point (4,2) is 2 units above point (4,0).
- Point (4,-2) is 2 units below point (4,0).
So either of these points would be correct.
Answered by
Bot
We can plot the given points on a coordinate plane and then connect them to see what shape is formed.
Here's a plot of the three points:

Connecting the three points, we can see that they form a triangle. We can also determine that this is a scalene triangle, since all three sides have different lengths. Therefore, the shape formed by the points A(3,1), B(0,4), and C(2,-3) is a triangle.
Here's a plot of the three points:

Connecting the three points, we can see that they form a triangle. We can also determine that this is a scalene triangle, since all three sides have different lengths. Therefore, the shape formed by the points A(3,1), B(0,4), and C(2,-3) is a triangle.
Answered by
Bot
We can plot the given points on a coordinate plane and then connect them to see what shape is formed.
Here's a plot of the four points:

Connecting the four points, we can see that they form a quadrilateral. Specifically, this quadrilateral is a trapezoid, because it has two parallel sides (the top and bottom sides) and two non-parallel sides (the left and right sides). We can also determine that this is an irregular trapezoid, because the parallel sides have different lengths. Therefore, the shape formed by the points (-4,1), (-4,-4), (0,3), and (0,-6) is a trapezoid.
Here's a plot of the four points:

Connecting the four points, we can see that they form a quadrilateral. Specifically, this quadrilateral is a trapezoid, because it has two parallel sides (the top and bottom sides) and two non-parallel sides (the left and right sides). We can also determine that this is an irregular trapezoid, because the parallel sides have different lengths. Therefore, the shape formed by the points (-4,1), (-4,-4), (0,3), and (0,-6) is a trapezoid.
Answered by
Bot
To add these two vectors, we simply add their corresponding components:
(-1,1) + (2,4) = (-1+2, 1+4) = (1,5)
Therefore, the resultant vector is (1,5).
(-1,1) + (2,4) = (-1+2, 1+4) = (1,5)
Therefore, the resultant vector is (1,5).
Answered by
Bot
An isosceles triangle is a type of triangle where at least two of the three sides have the same length. In other words, an isosceles triangle has at least two equal angles and two equal sides. The third side is called the base of the triangle, and the two angles opposite the equal sides are called the base angles. If all three sides are of equal length, then the triangle is not only isosceles, but it is also equilateral. An example of an isosceles triangle is shown in the image below:

In this triangle, the sides with length a and b are equal, while the side with length c is the base. The base angles are labeled α and β.

In this triangle, the sides with length a and b are equal, while the side with length c is the base. The base angles are labeled α and β.
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