I found the same problem with its corresponding image.
The rectangle has a length of 8 inches and width of 6 inches.
The right triangle was taken from the width. Its short leg measures 2 inches and the remainder of the width was 2 inches.
Area of the rectangle = Length x Width
A = 8 inches * 6 inches
A = 48 square inches.
Area of a right triangle = 1/2 a h
a is the short leg = 2 inches
h is the long leg = width - remainder of the width = 6 in. - 2 in. = 4 inches.
Area = 1/2 * 2 in. * 4in.
Area = (1*2*4)/2
A = 8/2
A = 4 square inches.
Area of Rectangle - Area of Triangle = Area of remaining figure.
48 sq. in - 4 sq. in. = 44 sq. inches.
Answer:
( 8+15 ) + ( 4+9 ) = ( 4+9 ) + ( 8+15 )
Associative Property of Addition
Step-by-step explanation:
65000x.135=8775
65000+8775=73775
So Bill earns $73,775 after the increase
Hoped this helped
Answer:
We have the system:
y > x^2 - 1
y < (-1/2)*x + 3
To find the solutions of this set we need to graph the solutions range of both sets, and see the intersection between these solution ranges.
How we do it?
Start with the first one.
First, we graph the equation:
y = x^2 - 1
Now because we are using the symbol ">" means that y is smaller than the thing at the right, then the graph of the equation will be with a dashed line (which means that the points on the line are not solutions) and we will shade all the region above the line
For the other inequality we do the same:
First we graph:
y = (-1/2)*x + 3
And because we have the symbol "<" we again use a dashed line, but this time we will shade all the region below the line.
Once we shaded both regions, the region where we have both shades will be the region of solutions for the system of inequalities.
You can see the graph below.