A=bh/2, that is area is equal to half of the product of the base and height, so in this case:
A=(1/2)*10*24
D because they played for two days so that makes you multiply the number of seconds by the same number
Answer:
(the relation you wrote is not correct, there may be something missing, so I will simplify the initial expression)
Here we have the equation:

We can rewrite this as:

Now we can add and subtract cos^2(x)*sin^2(x) to get:

We can complete squares to get:

and we know that:
cos^2(x) + sin^2(x) = 1
then:

This is the closest expression to what you wrote.
We also know that:
sin(x)*cos(x) = (1/2)*sin(2*x)
If we replace that, we get:

Then the simplification is:

Answer:
1,500 points per minute
Step-by-step explanation:
the first point where lines intersect is at 2,3 meaning at 1 it is 1.5 meaning 1500 points
The answer is B. y = -1/5x +1/2.
EXPLANATION
First solve for the slope:

After finding the slope, look for the linear equation with the same value of m (parallel equation).