Line segment ab has endpoints a(9, 3) and b(2, 6). find the coordinates of the point that divides the line segment directed from a to b in the ratio of 1:2. a.(4, 6)
b.(6, 4)
c.( 8 3 , 6)
d.( 20 3 , 4)
1 answer:
When we are to divide the line segment such that the ratio is 1:2, there are actually 3 parts of the segment. First, we determine the distance between the coordinates and divide the distance by 3. Then, we add the quotient to the x-coordinate. x-coordinate: (2 - 9) / 3 = -7/3 y-coordinate: (6 - 3 ) / 3 = 1 Adding them to the coordinates of a, x - coordinate: (9 - 7/3) = 20/3 y - coordinate: (3 + 1) = 4 Thus, the coordinates are (20/3, 4).
You might be interested in
Answer:
0
Step-by-step explanation:
2a+6=6
-6=-6
2a=0
2 2
a=0
Answer:
Check the attached document for the solutions, cheers
Step-by-step explanation:
assuming you means k = log_2(3) [as log(2)3 is the same thing as 3log(2) due to multiplication being commutative]
given log(ab) = log(a) + log(b)
log_2(48) = log_2(3) + log_2(16)
Answer:
Step-by-step explanation:
Let
x-------> the number of pies
we know that
-----> linear equation that represent the situation
solve for x
Round to the nearest whole number
The exponent only applies to the x not the 4 so only the x has permission to move to the denominator this leaves you with 4/x^3