Find the length of AB, given that DB is a median of the triangle and AC = 44.
1 answer:
The length of the AB is 22 units if the length of AC is 44 units and DB is the median of the triangle.
<h3>What is the triangle?</h3>The triangle can be defined as a three-sided polygon in geometry, and it consists of three vertices and three edges. The sum of all the angles inside the triangle is 180°.
The figure is missing.
The figure is attached to the picture, please refer to the picture.
We have a triangle shown in the picture.
As we know, the median bisects the side length into two equal parts.
AB = AC/2
AC = 44 units
AB = 44/2
AB = 22 units
Thus, the length of the AB is 22 units if the length of AC is 44 units and DB is the median of the triangle.
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Answer:
Value is x=8 and y=4
Step-by-step explanation:
Given : A right triangle 'A' hypotenuse length of x+4 and a leg of x,
and right triangle 'B' hypotenuse length of 3y and a leg length of y+4
To find : For what values of x and y are the triangles congruent by HL?
Solution :
Triangle A,
Hypotenuse: x+4
Leg: x
Triangle B,
Hypotenuse: 3y
Leg: y+4
Since the triangle A and B are congruent so, the sides of triangles are equal.
(Hypotenuse are equal) ..........[1]
and (Legs are equal) ..........[2]
Solving the equation of system,
Put the value of x from [2] in [1],
Substitute y in [2],
Therefore, The value of x=8 and y=4
Verifying for the values of x and y:
Triangle A,
Hypotenuse: x+4=8+4=12
Leg: x=8
Triangle B,
Hypotenuse: 3y=3(4)=12
Leg: y+4=4+4=8
Both hypotenuses and both legs are equal hence they are congruent.
Answer:
Step-by-step explanation: