Answer:
[tex]\Huge\boxed{Area=565.5m^2}[/tex]
Step-by-step explanation:
Hello there!
To solve for the area we want to split the irregular figure into two regular figures
A triangle with a base of 29 m and a height of 19m and
A rectangle with a width of 10 m and a length of 29 m
now we solve for the area of each individual shape
For the triangle:
The formula for area of a triangle is
[tex]A=\frac{1}{2} bh[/tex] where b = base and h = height
we know what the dimensions are so all we have to do is plug in the values
[tex]A=\frac{1}{2} 19*29\\19*29=551\\\frac{551}{2} =275.5\\A=275.5[/tex]
so we can conclude that the area of the triangle part is 275.5 m²
Now lets find the area of the rectangle
to find the area of a rectangle we just multiply the length and width
so A = 10 x 29
10 x 29 = 290
so the area of the rectangle is 290 m²
Finally we add the two areas together
290 + 275.5 = 565.5
so we can conclude that the area of the irregular figure is 565.5 m²
