entlying coordinates that give right trianglesDetermine whether a triangle with the given vertices is a right trangle.,RighttriangleNot a righttriangleCannot bedetermined(a) J (7, 4), K (3, – 2), L (-5, 6)(b) P(8,-4), Q(4, -6), R(11. -10)(c) 4 (0, 5), B (-12, 7), C(-8, -1)ExplanationCheck

Answered: Image /qna-images/answer/47d48532-489d-44ed-afe2-99a264dbbc9b.jpg

Answered: triangle triangle determined (a) J(7,…

College Algebra

7th Edition

ISBN:9781305115545

Author:James Stewart, Lothar Redlin, Saleem Watson

Publisher:James Stewart, Lothar Redlin, Saleem Watson

Chapter1: Equations And Graphs

Section1.2: Graphs Of Equations In Two Variables; Circles

Problem 109E

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Similar questions

Area In these exercises we find the areas of plane figures. Draw the parallelogram with vertices A(1,2),B(5,2),C(3,6) and D(7,6) on a coordinate plane. Find the area of the parallelogram.
Area In these exercises we find the areas of plane figures. Draw the rectangle with vertices A(1,3,),B(5,3),C(1,3) and D(5,3) on a coordinate plane. Find the area of the rectangle.
Using Slopes Verify the given geometric property. (Use slope to show that A(1,1),B(11,3),C(10,8), and D(0,6) are vertices of a rectangle.
Points of intersection Find the coordinates of all points of intersection of y=x4+x2+24x and y=6x3+20
Central Angle of a Tetrahedron A tetrahedron is a solid with four triangular faces, four vertices, and six edges, as shown in the figure. In a regular tetrahedron the edges are all of the same length. Consider the tetrahedron with vertices A(1,0,0), B(0,1,0), C(0,0,1), and D(1,1,1). aShow that the tetrahedron is regular. bThe center of the tetrahedron is the point E(12,12,12) the average of the vertices. Find the angle between the vectors that join the center to any two of the vertices for instance, AEB. This angle is called the central angle of tetrahedron. Note: In a molecule of methane (CH4) the four hydrogen atoms form the vertices of a regular tetrahedron with the carbon atom at the center. In this case chemists refer to the central angle as the bond angle. In the figure, the tetrahedron in the exercise is shown, with the vertices labeled H for hydrogen and the labeled C for carbon.

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triangle triangle determined (a) J(7, 4), K (3, –2), L (-5, 6)