If the season lasts 4 months and there were a total of 3 games played per month, there are 12 games in a season.
4 x 3 = 12
The information about how many games were played at night is useless and just trying to confuse you. :)
Answer:
x=3, y =2
(3,2)
Step-by-step explanation:
y =2/3 x
y = -2/3 x +4
set them equal to each other y=y
2/3 x = -2/3 x + 4
add 2/3 x to each side
2/3 x+2/3x = -2/3x + 2/3 x + 4
4/3 x = 4
multiply by 3/4 on each side to clear the fraction
3/4 * 4/3 x = 3/4 * 4
x = 3
now we need to find y
y = 2/3 x
y = 2/3 * 3
y =2
We can factor a binomial by taking out the gcf (common factor) . We can factor the binomial as following:
54x = 27 * 2x
81 = 27 * 3
Here, 27 is the common factor of both the terms. So, by taking out 27 as a common factor we will get,
54 x + 81
= 27 (2x + 3)
So, the factor form of the given expression is 27 (2x + 3)
Hope this helps you!
There are 32 total boxes. Only 14 of the boxes in the grid have an x inside of the box. We can find what percent of the boxes have an x in them by making a fraction. represents the number of boxes that have an x in them out of all the boxes in the grid.
can be reduced to by dividing both the numerator and denominator by the Greatest Common Factor of 14 and 32 which is 2.
7 ÷ 16 = 0.4375
0.4375 × 100 = 43.75%
Therefore, 43.75% of the boxes have an x inside of them.
Answer:
The table that represents the nonlinear function is the one where the x-values are -7, -5 and 0 and the y-values are -3, 0 and 3.
Step-by-step explanation:
In order for a table to represent a linear function, there needs to be a consistent change in y-values divided by the change in x-values. For example, for any two points on the table when we subtract two y-values and divide by the number we get when we subtract two x-values, this change should be represented throughout the table. So, in the case of the other three tables, when we choose two points from the table, such as (-5, 7) and (-2,6) and put them into an equation (y2-y1/x2-x1) or (6-7)/(-2-(-5)) we would get a change of -1/3. However, when we apply this concept to the table where x-values are -7,-5, and 0, we see that the change is not consistent between points, so the function must be nonlinear.