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1. in how many ways can five identical rooks be placed on the squares of an 8 by 8 board so that four of them forma the corners of a rectangle with sides parallel to the sides of the board.
2. consider and 9 by 9 board and nine rooks of which five are red and four are blue. suppose you place the rooks on the board in nonattacking positions at random. What is the probability that the red rooks are in rows 1,3,5,7,9? What is the probability that the red rooks are both in rows 1,2,3,4,5 and in columns 1,2,34,5?
How much extra interest would be earned by changing from annual compounding to daily compounding?
After submitting this question earlier I am not sure the answer is what I need.
What are the possible rational factors of the polynomial x^3 -8x^2 + 5x + 14? Why? What is the axis of symmetry of y = 3(x-4)^2 + 1 ?
How do you find S to the nearest tenth for the Tartan 4100, which has a sail area of 810 square feet and a displacement of 23,245 pounds. Can you write d in terms of A and S.
You are planning to spend no less than $6,000 and no more than $10,000 on your landscaping project.
Investigate the population growth.
Calculate the interest earned
Make a graph of the linear function.
Can you show me how to solve the following problems by the substitution method. Can you indicate whether each system is INDEPENDENT, INCONSISTENT, or DEPENDENT.
A child in an airport is able to cover 376 meters in 4 minutes running at a steady speed down a moving sidewalk in the direction of the sidewalk's motion.
A open box has a volume of 1000 cubic inches to be constructed from a 22 in by 30 in sheet of cardboard by cutting squares of equal size from each corner and folding up the sides. What size square should be cut from each corner?
Type of the number
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