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billy likes to go cycling. His bike has wheels of diameter 75cm. He has invented a counter for his bike , which counts the number of revolutions the wheel make. one day the counter shows 250 revolutions. How far has billy cycled? Give your answer to the nearest metre.
A pool measuring 8 meters by 22 meter is surrounded by a path of uniform width. If the area of the pool and the path combined is 392 square meters, what is thw width of the path.
from company B, 550 stereos are purchased and 4% are found to be defective. given that a stereo is defective, find the probability that it came from company A?
Write an equation of a line parallel to y= 3x + 8 if the line intercepts the y axis at (0,3). Use the slope-intercept form.
Suppose that you are dealt a hand of 9 cards from a standard deck of 52 playing cards. What is the probability that you are dealt exactly 3 kings? What is the probability that you are dealt 9 cards of the same suit?
Let R be a ring with the property that every element is either nilpotent or invertible. If a, b, c are in R with a and b nilpotent, show that ac, ca, and a + b are nilpotent.
Write the complex number in rectangular form. 7(cos120degrees + i sin120degrees) =
Determine the whole number of standard deviations that includes all data values.
One-half serving of soy sauce contains 389 milligrams of sodium. How many grams of sodium from soy sauce are included in an egg-foo-young dish made from 4 serving of soy sauce? Round result to the nearest tenth of a gram.
Discuss the pros and cons for Lagrange interpolations. Be sure to provide specific examples of both pros and cons, and include citations and references for all sources used.
Define a relation R as the set of all pairs of bit strings (x, y) where x and y are bit ?strings with the same number of 0's. Prove R is an equivalence relation.
The BETWEEN groups sum of squares was calculated to be 1,892.6, and the WITHIN groups sum of squares was calculated to be 14,482.9. (NOTE: These are not the mean sum of squares) Calculate the F-statistic to two decimal places.
By a line, a great circle on the sphere is referenced. Is it still true that two points determine a unique line? Is it still true that two distinct lines either meet in a single point or do not meet at all?
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