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What are the coordinates of the point that is 35 of the way from A(-93) to B(21 -2)?

To find the point that is 35% of the way from A(-9, 3) to B(21, -2), first calculate the vector from A to B: [ \text{Vector } AB = (21 - (-9), -2 - 3) = (30, -5). ] Next, multiply this vector by 0.35 to find the distance traveled from A: [ 0.35 \times (30, -5) = (10.5, -1.75). ] Now, add this to the coordinates of A: [ (-9, 3) + (10.5, -1.75) = (1.5, 1.25). ] Thus, the coordinates of the point are (1.5, 1.25).


How do you calculate slope of 5-4 -21?

I am not sure what you mean; I guess some symbols disappeared when posting the question. I assume you have two given points. The idea is to calculate the slope as: slope = (difference in y-coordinates) / (difference in x-coordinates)


What is 21 less than 70?

49 your welcome fo answering this question


What is the area of a square whose vertices have the coordinates (36)(31)(-21)(-26)?

To find the area of a square, we need the length of one side. The given coordinates appear to be the x-coordinates of the vertices, but without the corresponding y-coordinates, we cannot determine the vertices' positions or calculate the side length. Assuming the vertices were intended to be (36, 31), (-21, 31), (-21, -26), and (36, -26), the side length would be the difference in the x-coordinates, which is 36 - (-21) = 57. Thus, the area would be (57^2 = 3249) square units.


What is 5 over 7 minus 5 over 21?

5/7 - 5/21 = 15/21 - 5/21 = 10/215/7 - 5/21 = 15/21 - 5/21 = 10/215/7 - 5/21 = 15/21 - 5/21 = 10/215/7 - 5/21 = 15/21 - 5/21 = 10/21