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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.
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.
What is the Formula for rotating a triangle 180 degrees?
(-y-x)
How do you find the perimeter of a triangle with x and y coordinates?
a circle
