Prove that opposite angles of an inscribed shape are supplementary, (equaling to 180 degrees). in other words, if a quadrilateral was inscribed in a circle, prove how the opposite angles are equal to 180 degrees. note: you cannot say "because of the inscribed angles conjecture."

A good way of understanding why opposite angles in an inscribed shape are supplementary is by splitting up the shape itself. For example, if you had a quadrilateral inscribed within a circle, you could "cut" up the shape by the diagonal into two triangles. If you put the opposite angles next to each other (by lining up the triangles), you would notice a straight line. This line would prove that the opposite angles are equal to 180 degrees.

17   x 256=4352

sorry if this is wrong, i'm new.

step-by-step explanation:

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)