Lne Is shom below.Right brlangles ABC and DEF are drawm bo measure the slope of the line.BComplete the parts below.(a) Find the run, rise, and slope given by trangle ABCrun:rise:Sope:(b) Find the run, rise, and slope given by triangle DEF.run:slope:ise:(c) Are the two siopes cDmputed above equal? Why or why notn Yes. They are equal becaure the two triangles are similar.Yes. They are equal bec2.ne the two rianass are congruert.Ne. They are t ega Lerause enilar trangles can have drlerent siRes.)No. They are rt equal Lorause the rger the triange, the smalkr the alopeContinue

The steepness of a straight line is measured by its slope. For a straight line, the slope is…

Une I Is showm below. Right briangles ABC and DEF are drowm bo meosure the slape of the line. 下 A Complete the parts below. (a) Find the run, rise, and slope given by triangle ABC rise: siope: run: (b) Find the run, rise, and slope given by triangle DEF. rise: slope: FUNJ (c) Are the twa siopes computed above equal? Why or why not? Yes. They are squal becauze the two triangies are similar. Yes. They are equal becGe the two trianges are congruert. O No. They are not equal Lecause sinilar triangles can have dfferent sizes. Mo. They are not equal because the larger the triande, the smalkr the slage IME

Une I Is showm below. Right briangles ABC and DEF are drowm bo meosure the slape of the line. 下 A Complete the parts below. (a) Find the run, rise, and slope given by triangle ABC rise: siope: run: (b) Find the run, rise, and slope given by triangle DEF. rise: slope: FUNJ (c) Are the twa siopes computed above equal? Why or why not? Yes. They are squal becauze the two triangies are similar. Yes. They are equal becGe the two trianges are congruert. O No. They are not equal Lecause sinilar triangles can have dfferent sizes. Mo. They are not equal because the larger the triande, the smalkr the slage IME

Elementary Geometry For College Students, 7e

7th Edition

ISBN:9781337614085

Author:Alexander, Daniel C.; Koeberlein, Geralyn M.

Publisher:Alexander, Daniel C.; Koeberlein, Geralyn M.

Chapter4: Quadrilaterals

Section4.3: The Rectangle, Square, And Rhombus

Problem 42E: a Argue that the midpoint of the hypotenuse of a right triangle is equidistant from the three...

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