Length AB is 17 units
Endpoints: A (-2, -4) and B (-8, 4) Length of AB: 10 units
The length is 3*sqrt(5) = 6.7082, approx.
End points: (-2, -4) and (-8, 4) Length of line AB: 10
10 units
This problem can be solved using the Sine Rule :a/sin A = b/sin B = c/sin C 10/sin 45 = AB/sin 75 : AB = 10sin 75 ÷ sin 45 = 13.66 units (2dp)
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
<ab> = |a|*|b|*cos(x) where |a| is the length of the vector a, |b| is the length of the vector b, and x is the angle between them.
The length is 3*sqrt(5) = 6.7082, approx.
h
End points: (-2, -4) and (-8, 4) Length of line AB: 10
10 units