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Let say

A is the length of the height

B the length of the base

H the length of hypotenuse

Then A=H-2.2 and B=H-4.4

Using Pythagore one gets H2=A2+B2

Then H2=(H-2.2)2+(H-4.4)2 or H2=H2 -4.4 H +4.84 +H2 -8.8H +19.36

H2=2H2 -13.2H +24.2

H2 -13.2H +24.2 = 0

H = (13.2-sqrt(77.44)) / 2 = 2.2 or H = (13.2+sqrt(77.44)) / 2 =11

The first solution is impossible because B=H-4.4

So H=11, A=8.8 and B=6.6

The area of the triangle is Area=(AxB)/2 = (8.8 x 6.6)/2 = 29.04

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Q: How would you find the area of a right angle triangle when its hypotenuse is greater than its height by 2.2 cm and greater than its base by 4.4 cm?
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