M∠ABD=96 ∘ m, angle, A, B, D, equals, 96, degrees \qquad m \angle CBD = 6x + 27^\circm∠CBD=6x+27 ∘ m, angle, C, B, D, equals, 6, x, plus, 27, degrees \qquad m \angle ABC = 7x - 9^\circm∠ABC=7x−9 ∘ m, angle, A, B, C, equals, 7, x, minus, 9, degrees Find m\angle CBDm∠CBDm, angle, C, B, D:

30 in the diagram line e and made parallel to each other and line p and q are transversal. use properties of special angles formed by parallel lines and their transversals to find the missing angle measures. m< 3=65 m< 15=120 m< 7= m< 4= m< 6= m< 1= m< 16= m< 18= m< 21= m< 10= m< 11= m< 12=

Write the sentence as an equation. z plus 372 is equal to 160

Suppose a ball is dropped fromca height of 6ft. it bounces back up but time it bounces, it reaches only 7/10 of its pervious height. what is the total of each height that the ball reaches after 5 bounces