A rectangular parking lot measures 120 feet by 80 feet. In one corner of the parking lot, there is a triangular no-parking zone with a base of 40 feet and a height of 30 feet. In another corner of the parking lot there is a square area reserved for motorcycles, with a side length of 15 feet. What is the remaining area in the parking lot,available for cars, in square feet? The remaining area, in square feet, is type your answer...

When using the Kruskal -Wallis H test, it is important to remember: If the shape on the graph is the same, you can use the test to compare.the medians of your dependent variables. The utilization of graphs assists with distributions in each group having the same shape. Is less sensitive to outliers. All of the above

Part 7:Statistics 19. Find the mean (average) of the following numbers: $72,80,88,90,70$ Answer: __

18. A number cube $(1-6)$ is rolled. What is the probability of rolling an even number? Answer: __

Factor the polynomial below. $36x^{2}-25$ Cannot be factored $(6x+5)(5x-6)$ $(6x-5)^{2}$ $(6x+5)(6x-5)$

$3x(6x^{2}-4xy^{2})+8x^{2}y^{2}-2y^{3}$

15. A rectangle has a length of 14 m and a width of 9 m. What is the perimeter? Answer: __

The sum of three consecutive numbers is 309 . What is the smallest of the three numbers?

Identify the focus of each. 31) $y-6=(x-4)^{2}$ 32) $\frac {1}{2}(x+2)=(y+9)^{2}$ 33) $x^{2}+4x+4y+4=0$ 34) $2x^{2}-24x+y+70=0$

Which is the product $(3x-5)(3x+5)$ in general form? $9x^{2}+25$ $9x^{2}-25$ $9x^{2}+15x-25$ $9x^{2}-15x-25$

Find the value of the expression $(t^{3}\div 4+s)\div 7$ for $s=19$ and $t=2$ $\square $