The length is 3*sqrt(5) = 6.7082, approx.
Length AB is 17 units
Endpoints: A (-2, -4) and B (-8, 4) Length of AB: 10 units
End points: (-2, -4) and (-8, 4) Length of line AB: 10
10 units
a = (-2,3)b = (5,-4)vector AB = b - a = (7,-7)Length of AB = sqrt( 72 + 72) = sqrt(98) = 7*sqrt(2)Midpoint of AB = a + (b-a/2) = (-2,3) + (7/2,-7/2)= (3/2,-1/2)
To find the length of segment AB given points A (a00) and B (b82), we need to interpret the notation correctly. Assuming "a" and "b" represent the x-coordinates, and "00" and "82" represent the y-coordinates, the length of AB can be calculated using the distance formula: ( AB = \sqrt{(b - a)^2 + (82 - 00)^2} ). Therefore, the length of segment AB is ( \sqrt{(b - a)^2 + 82^2} ).
To find the approximate length of segment AB, we can use the distance formula between the two points A(0, 0) and B(25, 0). Since both points lie on the x-axis, the length of AB is simply the difference in their x-coordinates: |25 - 0| = 25 units. Thus, the approximate length of AB is 25 units.
a=7 b=9 ab=? ab is the multiplication of a & b there fore the value of ab=7*9=63
To find the value of ( ab ) when ( a = 7 ) and ( b = 9 ), you simply multiply the two values together. Thus, ( ab = 7 \times 9 = 63 ). Therefore, the value of ( ab ) is 63.
To find the length of the difference between A(79) and B(312), you subtract the two values: ( ab = B - A = 312 - 79 = 233 ). Therefore, the length of ( ab ) is 233.
Length AB is 17 units
The length of ab can be found by using the Pythagorean theorem. The length of ab is equal to the square root of (0-8)^2 + (0-2)^2 which is equal to the square root of 68. Therefore, the length of ab is equal to 8.24.
Endpoints: A (-2, -4) and B (-8, 4) Length of AB: 10 units
Using the distance formula the length of ab is 5 units
Using the distance formula the length of ab is 5 units
6.71
52.4 cm