1. MATH is an isosceles trapezoid 1. 2. MH AT 2. 3. MA = MA 4. AH MT 5. ΔΗΜΑ ΔΤΑΜ 5. 6. ZMHA = ZATM 6. 1 Given 2 Trapezoid Diagonals Theorem 3 Definition of Isosceles Trapezoid 4 СРСТС 5 SSS 6 Reflexive Property 个。 3. 4.
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- Trapezoid TRAP with vertices T(8,2), R(-5,8) A(-2,5) and P(-3,3): x axis'sWhe comparing a trapezoid and a kite one similarity is that they both have?On a coordinate plane, 2 triangles are shown. The first triangle has points F (3, 2), H (4, 5), G (1, 2). The second triangle has points F prime (negative 2, 3), H prime (negative 5, 4), G prime (negative 2, 1). Quinton tried to transform triangle FGH according to the rule (x, y) → (–y, x). Which best describes his attempt? Correct. He transformed the triangle according to the rule (x, y) → (–y, x). Incorrect. He transformed the triangle according to the rule (x, y) → (y, –x) Incorrect. He transformed the triangle according to the rule (x, y) → (–y, –x) Incorrect. He transformed the triangle according to the rule (x, y) → (–x, –y)
- True or False (e) If three lines are concurrent, then they are also coplanar. (f) If two planes intersect, then the intersection is either a point or a line.49. Examine y = 3x4 − 10x3 − 12x2 + 12x − 7 for concavity and points of inflection. Which of the following statement is incorrect? I. When x < −1/3, the arc is concave upward. II. When −1/3 ≤ x < 2, the arc is concave downward. III. When x > 2, the arc is concave upward. IV. Point (2, -53) is the point of inflection. a. I c. II b. III d. IVSuppose a triangle has the following vertices: v1 = (5, 0, 2)v2 = (-2, 3, 6)v3 = (3, -3, 1) I calculated the lengths of its sides and got: l1 = 9.274l2 = 3.742l3 = 8.602 Compute the barycentric coordinates of the incenter. Enter b1. Round your answer to 3 decimal places, if needed.
- Many smartphones are now able to use information sent out by GPS satellites (of which there are about nine overhead at any one time) in a similar way. Since the satellites are moving around in space, and therefore can’t be located on a two-dimensional map of the Earth, we now need to consider three-dimensional geometry. How many satellites are needed to be sure of the location of a smartphone? Explain your findingsIn geometry, an isosceles triangle is a triangle that has two sides of equal length. Sometimes it is specified as having exactly two sides of equal length, and sometimes as having at least two sides of equal length, the latter version thus including the equilateral triangle as a special case.Against this pretext:a) Select a caseb) Describe unexpected insight into the selected case.c) Distinguish right angle isosceles in the context of construction.d) Critique the parallel line theorem in the context of isosceles triangle. e) Investigate line drawing in the context of equilateral triangle.In geometry, an isosceles triangle is a triangle that has two sides of equal length. Sometimes it is specified as having exactly two sides of equal length, and sometimesas having at least two sides of equal length, the latter version thus including the equilateral triangle as a special case.Against this pretext: a)Select a case b)Describe unexpected insight into the selected case. c)Distinguish right angle isosceles in the context of construction. d)Critique the parallel line theorem in the context of isosceles triangle. e)Investigate line drawing in the context of equilateral triangle.
- How would you describe points I,L,C? A. Collinear B. Coplanar C. Non Collinear D. Non Coplanar here are the choices: A only B only C only D only A and B only A and C only A and D only B and C only B and D only C and D only A, B and C only A, C and D only B, C and D only All of the choices None of the choices2.b axis of symmetry