How are the areas of the smaller squares related to the area of the biggest square? Do you notice something? If a = the side of one small square and b = the side of the other small square and c = the side of the biggest square, then how could you write an equation using a, b, and c with exponents?

This is the Pythagorean Theorem for all Right Triangles. _

The sum of area of two smaller squares is equal to the area of bigger square

An equation using a, b, and c with exponents is

Step-by-step explanation:

Let a be the side of the smallest square , b be the side of other smaller square and c be the side of biggest square

Area of square with side a =

Area of square with side b =

Area of square with side c =

Refer the attached figure

In triangle ABC

So, We can use Pythagoras theorem over here

AB = a = Base

AC = b = Perpendicular

BC = c = Hypotenuse

So, The sum of area of two smaller squares is equal to the area of bigger square

An equation using a, b, and c with exponents is

i am currently in the exact same situation rn. algebra2/adv algebra is killing

step-by-step explanation:

the least common denominatore of 7 and 2 is 9

step-by-step explanation:

7+2=9