Pablo started with line A B ↔ AB A, B, with, \overleftrightarrow, on top and point C CC and constructed F G ↔ FG F, G, with, \overleftrightarrow, on top through point C CC. A A B B C C E E D D F F G G Which two statements, if true, guarantee that F G ↔ FG F, G, with, \overleftrightarrow, on top is perpendicular to A B ↔ AB A, B, with, \overleftrightarrow, on top?

That table shows measurements (in invhes$ from cubes with different side lengths. which pairs of variables have a linear relationship? check all that apply

The boiling point of water at an elevation of 0 feet is 212 degrees fahrenheit (°f). for every 1,000 feet of increase in elevation, the boiling point of water decreases by about 2°f. which of the following represents this relationship if b is the boiling point of water at an elevation of e thousand feet? a) e = 2b - 212 b) b = 2e - 212 c) e = -2b + 212 d) b = -2e + 212

Consider circle c with angle acb measuring 3/4 radians.if minor arc ab measures 9 inches, what is the length of the radius of circle c? if necessary, round your answer to the nearest inch.