Angle ACD is supplementary to angles ACE and BCD and congruent to angle BCE. 2 lines intersect. Lines D E and A B intersect at point C. Which statements are true about the angles in the diagram? Select three options. Angle ACE is supplementary to angle BCD. Angle BCE is supplementary to angle ACE. Angle BCD is supplementary to angle BCE. Angle ACE is congruent to angle BCE. Angle BCD is congruent to angle ACE.

answer rather than having to add and subtract the measurements of the semi-circle, notice that the semicircle to the left of ad is actually identical in area to the blank semicircle-shaped space to the left of bc. so if we transferred the red semicircle into the blank space, we would end up with a square of side length 24 cm. the area of a square is s^2 = 24^2 = 676 cm^2.

u also answered this so i think u would know but i am here to

put in or use mine

if a = 1,   and b = 2, then the answer is 47.99999999. if you round that to the nearest whole number, the answer is 48.

x coordinate can be written by using the formula, x= x1 + 2/5(x2 - x1)

step-by-step explanation:

formula

x = x1 + p/w(x2 - x1)

let the line segment ab with a(x1,y1) and b(x2,y2)

a point(x,y) divide ab in the ratio, 2: 3 the x coordinate can be written as

x = x1 + p/w(x2 - x1)

here p=2 and w = 2+3

therefore,

x coordinate can be written by using the formula, x= x1 + 2/5(x2 - x1)

similarly y coordinate y = y1 + 2/5(y2 - y1)

160 cm

step-by-step explanation:

you have to add all the sides together