What is the length of the line segment that is graphed from (+2, +5) to (+8, +5)?
do u know the distance formula? sorry i cant upload a picof it but u can search it. plug the coordinates in the formula
o and just letting u know in the formula, x2 means the second x coordinate and x1 means first x coordinate. and same for y values-hope it helped
What is the length of the line segment that is graphed from (+2, +5) to (+8, +5)? A. 3 units B. 4 units C. 6 units D. 10 units
Distance formula is \[Distance= \sqrt{(x-x0)^2+(y-y0)^2}\] The answer should be "C".
yep its c
I hope your not wrong this is important because if I don't pass this test for my brother then he is going to be mad.
A line segment is drawn from (+3, +2) to (+9, +2) on a coordinate grid. Which answer explains one way that the length of this line segment can be determined? A. Subtract 9 – 2. B. Subtract 9 – 3. C. Add 3 + 2. D. Add 2 + 9. Question Resources
i would think b - i got from distance formula and if it is for ur bro then u should know this
bc one is x2 and the other is x1 and ur subtracting-its in the formula: do u kinda get what i mean?
I am only in 6th going to 7th
(1 pt) What is the length of the line segment shown on this coordinate grid? A. 1 unit B. 2 units C. 5 units D. 6 units
"A line segment is drawn from (+3, +2) to (+9, +2) on a coordinate grid. Which answer explains one way that the length of this line segment can be determined?" The answer should be "B", because the y-coordinates are same in both points, therefore, all we have to do is subtract x-coordinates.
ur good
A line segment is drawn from (+3, +1) to (+3, +8) on a coordinate grid. Which answer explains one way that the length of this line segment can be determined?
In this case, x-coordinates are same so its a vertical line, and therefore, all you have to do is subtract y-coordinates (8-1=7)
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