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A school had a very unusual tradition involving its 1000 students and its 1000 lockers. On opening day, after the head of the school had closed all the lockers, a student walked by and opened every single one. A second student then closed every second one (#2, 4, 6, 8 etc). A third student then changed every third locker (#3,6,9,12 etc), that is, she opened the ones that were closed and closed the ones that were open. A fourth student then changed every fourth locker, after which a fifth student changed every fifth locker , and so on until all 1000 students had passed by all 1000 lockers. At the end of this strange activity, which lockers were open?
Among the professionals you have interviewed for your article, were several state and federal government spokespersons who use linear equations in a variety of ways.
Imagine you've been left in charge of an ice cream stall and you have three flavours of ice cream to sell - vanilla, strawberry and chocolate.
Find the principal amount
The monthly cost of driving a car depends on the number of miles driven. Lynn found that in May it cost her $380 to drive 480 mi and in June it cost her $460 to drive 800 mi.
Recurrence relations with complex characteristic roots
he distribution of ant mounds on a farm can be accurately modeled by a Poisson distribution.
Find the inverse of the matrix.
Find the probability of getting less than six correct answers.
Construct a tree diagram to represent this situation. A mini license plate for a toy car must consist of a vowel followed by two numbers. Each number must be a 3 or 7.
One mean z test
MCIS 502 Mathematics in computing, Using members of the set {1, 3, 4, 5, 7, 8}, the next larger P(6,3) permutation after 342 is 343
Suppose f and g are functions analytic in a domain D. If z_n is a bounded sequence of distinct points in D and if f(z_n) = g(z_n) for all n, show that f(z) = g(z) for all z in D.
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