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Suppose that three computer boards in a production run of forty are defective. A sample of five is to be selected to be checked for defects.
a. How many different samples can be chosen?
b. How many samples will contain at least one defective board?
c. What is the probability that a randomly chosen sample of five contains at least one defective board?
cat has 300000 in her rrsp. she will contribute for another 10 years and then let the plan grow for an additional 7
A recent study reported that college students study for an average of four hours per day. You believe this figure is too large & you decide to conduct your own test. Find the p value & explain its meaning.
a copper cube 0.31 m on a side is subjected to two shearing forces each which has a magnitude f 5.80106 n. find the
the length of a pool is 22 ft. the width is 40 ft. if the volume of the pool is 2,000 ft3, which equation below could be used to find the depth of the pool?
if 5 is subtracted from the numerator of a fraction the value of the resulting fraction is 13. however if 5 is added
Write the t distribution and its properties with useful examples.
mr. robie owner of the black cat bakery owes 21600 on a 4.5 90 day note. on day 10 he makes a partial payment of 1600.
Compute the test value
Problem - Evaluate the line integral, where C is the given curve: ∫xyz2 ds, C is the line segment from (-1, 5, 0) to (1, 6, 4)
Which kind of topics will come up in a math diagnostic test for a 10th grade student? Are these questions hard to answer?
Find the quotient. Be sure to use the long division method, do not use the factoring method. Show Work. (the 3 is up and to the right of the x) x3 + 512 ___________ = x + 8
Let W be the space spanned by f = sinx and g = cosx. Show that for any value of theta, f, = sin(x + theta) and g_1 = cos (x + theta) vectors in W.
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