Answer:
AB = 10.06 cm
Step-by-step explanation:
Consider the given figure,
We have to find the length of side AB.
Lets rename the figure first, ABCD forms a rectangle. So , CB = DA = 12 cm
Also, EA = ED +DA ⇒ 15 = ED + 12 ⇒ ED = 15 - 12 ⇒ ED = 3 cm
Pythagoras theorem states that in a right triangle the sum of square of base and perpendicular is equal to square of hypotenuse.
Using, Pythagoras Theorem on Δ EDC,
ED = 3 cm , EC = 10.5, Substitute, we get,
Solve for DC, we get,
Since, ABCD is a rectangle. Thus, DC = AB
Hence, AB = 10.06 cm
Answer:
AB =10.06 ≈10.1 units
Step-by-step explanation:
To answer this question we must draw a parallel line to the side AB, closing a triangle, so that we can visualize a triangle, and a square.
1) After drawing this red line. Since it's parallel we can assume it is the same length as AB. And as we have a Rectangular Triangle we can apply the Pythagoras Theorem.
The Parallelism assure us that the segment to the left below the red line measures the same if the angle is the same, namely 90º.
Since h=AB Therefore AB=10.06 units
The length of that altitude is 5 cm.
Explanation
According to the below diagram, is a parallelogram with diagonal as its altitude.
Suppose, the length of side is cm.
As the length of one side is 1 cm longer than the length of the other, so the length of side will be:
Given that, the perimeter of the parallelogram is 50 cm. So, the equation will be.....
So, the length of is 12 cm and the length of is (12+1)= 13 cm.
Suppose, the length of the altitude() is cm.
Now, in right angle triangle , using Pythagorean theorem....
So, the length of that altitude is 5 cm.
0.06x = 0.04y