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The question appears to be incomplete or unclear. To determine if triangle ABC is a specific type or satisfies certain conditions (like being congruent or similar to another triangle), more information is needed, such as the lengths of its sides or the measures of its angles. Please provide additional details or clarify what is meant by "x y."
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What is the length of the shortest side of abc whose perimeter is 64 units if the ratio abbc is 43 and ac is 20 less than the sum of the lengths of sides ab and bc?
Let x be the length of side AB and y be the length of side BC. Given that the ratio of AB to BC is 4:3, we can express y in terms of x as y = (3/4)x. The perimeter of the triangle ABC is x + y + (x + (3/4)x) = 64 units. Simplifying, we get 2.75x = 64, so x = 64 / 2.75 = 23.27 units. Therefore, the shortest side of triangle ABC is the side AC, which is 20 less than the sum of AB and BC, so AC = x + y - 20 = 23.27 + 17.45 - 20 = 20.72 units.
What else would need to be congruent to show that triangle abc congruent to xyz by asa?
To show that triangle ABC is congruent to triangle XYZ by the ASA (Angle-Side-Angle) criterion, we need to establish that two angles in triangle ABC are congruent to two angles in triangle XYZ, along with the side that is included between those angles being congruent. Specifically, if we have ∠A ≅ ∠X, ∠B ≅ ∠Y, and side AB ≅ XY, then the triangles can be concluded as congruent by ASA. Thus, we would need to confirm the congruence of these angles and the included side.
What else would need to be congruent to show that triangle ABC triangle XYZ by ASA?
To show that triangle ABC is congruent to triangle XYZ by the Angle-Side-Angle (ASA) criterion, we need to establish that one pair of angles and the included side between them are equal in both triangles. Specifically, if we already have one pair of equal angles (∠A = ∠X) and the included side (AB = XY), we would also need to show that the second pair of angles (∠B = ∠Y) is equal. With these conditions satisfied, triangle ABC would be congruent to triangle XYZ by ASA.
When Triangle abc is flipped over the x-axis what type of transformation took place?
It is a reflection.
In similar triangle what is the relationship between correspomds sides?
Triangle ABC is simlar to Triangle DEF. AB divided by DE equals x. BC divided by EF also equals x. CA divided by FA also equals x. Note: It only works like this. When two similar or congruent triangles are named (eg Triangle ABC), the order of the capital letters is important.
In triangle abc what is the value of x?
That will depend on other values of the triangle because a triangle has 3 sides and 3 interior angles that add up to 180 degrees
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What is the length of the shortest side of abc whose perimeter is 64 units if the ratio abbc is 43 and ac is 20 less than the sum of the lengths of sides ab and bc?
Let x be the length of side AB and y be the length of side BC. Given that the ratio of AB to BC is 4:3, we can express y in terms of x as y = (3/4)x. The perimeter of the triangle ABC is x + y + (x + (3/4)x) = 64 units. Simplifying, we get 2.75x = 64, so x = 64 / 2.75 = 23.27 units. Therefore, the shortest side of triangle ABC is the side AC, which is 20 less than the sum of AB and BC, so AC = x + y - 20 = 23.27 + 17.45 - 20 = 20.72 units.
Given an equilateral triangle abc 'd' is the midpoint of bc if ad x then what is the perimeter of the triangle in terms of x?
P = x*2*sqrt(3)
What are congruence statements for triangels?
Triangle ABC is congruent to triangle XYZ if AB=XY, BC=YZ, and CA=ZX. Also angle A=angle X, angle B=angle Y, and angle C= angle Z.
What else would need to be congruent to show that triangle abc congruent to xyz by asa?
To show that triangle ABC is congruent to triangle XYZ by the ASA (Angle-Side-Angle) criterion, we need to establish that two angles in triangle ABC are congruent to two angles in triangle XYZ, along with the side that is included between those angles being congruent. Specifically, if we have ∠A ≅ ∠X, ∠B ≅ ∠Y, and side AB ≅ XY, then the triangles can be concluded as congruent by ASA. Thus, we would need to confirm the congruence of these angles and the included side.
What is the A coordinate Triangle ABC is reflected over the x-axis. Triangle ABC has points A (10 2) B (8 3) and C (6 4). What is the A' coordinate?
It is (10, -2).
Triangle ABC is reflected over the x-axis. Triangle ABC has points A (-6, -1), B (-2, -1), and C (-5, -6). What is the C' coordinate?
(-5, 6)
Triangle ABC is reflected over the x-axis. Triangle ABC has points A (10, 2), B (9, 5), and C (6, 4). What is the B' coordinate?
(9, -5)
Triangle ABC is reflected over the x-axis. Triangle ABC has points A (10, 2), B (9, 5), and C (6, 4). What is the C' coordinate?
(6, -4)
If is both the altitude and median of triangle ABC then triangle ABC is .?
It is isosceles.
If is both the altitude and median of triangle ABC then triangle ABC is?
It is isosceles.
