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1) Jack and Jill ran a 100 meter race. Jill ran the race in 10 seconds and won by 10 meters; Jack had run only 90 meters when Jill crossed the finish line. They decide to race again, but this time Jill starts 10 meters behind the starting line. Assuming that both runners run at the same pace as before, who will will the second race and by how many seconds?
2) It takes you 60 seconds to walk from the first (ground) floor of a building to the fourth floor. How long will it take to walk from the first floor to the eighth floor (at the same pace, assuming all floors have the same height)?
3) Suppose you have a pipe with a circumference 6 cm and length 20 cm and that 10 turns of a wire are wrapped around the pipe. What is the length of the wire?
Solve the equation on the interval.
Objective questions on regression
The demand function is: D(q) = 300/[4q+3] per unit. Find the total mount of money consumers are willing to spend to get 10 units of the commodity.
The solution to Linear transformations, A linear transformation L: V -- W is said to be one-to-one if L(v1) = L(v2) implies that v1=v2. Show that L is one-to-one if and only if ker(L) = {0v}.
One car is selected at random from the cars with vehicle tags from these cities, What is the probability that this car is from Salem?
use a suitable method for generating the number of days needed to repair the copier, when it is out of service, according to the discrete distribution shown and Using simulation estimate the loss of revenue due to copier breakdown for one year
Give a real-life example of a situation in which you would use a system of inequalities, and for which the solution must be in the first quadrant.
Calculate the missing R-square statistic.
A dairy mngr says it takes 70lbs of make 10 lbs of cottage cheese... How do I make a rate table and a make a graph showing the relationship between lbs of milk and lbs of cottage cheese?
What is the maximum number of multiplications required to solve a system of n equations with n unknowns using Gaussian Elimination and write a procedure to obtain the inverse of an n by n matrix usingGaussian elimination.
Write a system of two equations in two unknowns for each problem. Solve each system by substitution.
The probability that a teenage driver will speed is 0.8; for a twenty-something driver, the probability of speeding is 0.5; for a mature driver
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