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The quantity produced daily at the ABC cement factory is approximately normally



distributed with mean 0.82 and standard deviation 0.14. The units are on millions of tons.



Find the probability that the total production will between 0.80 and 0.85 million tons.

Let π‘ˆ = {π‘Ž, 𝑒, 𝑖, π‘œ, 𝑒, 3, 6, 9, 12}, 𝐴 = {π‘œ, 𝑒, 3, 12}, 𝐡 = {𝑒, 9, 6, π‘Ž}, π‘Žπ‘›π‘‘ 𝐢 = {𝑒, 12, 𝑖, π‘œ}.


1. Find 𝐢 βˆͺ 𝐴


2. Find (𝐢′ ∩ 𝐡) βˆͺ 𝐢


3. Find {(𝐡′ βˆͺ 𝐴)β€² βˆ’ 𝐴 βˆͺ (𝐡 ∩ 𝐡′)}


In 15 experiments studying electrical behavior of single cells 11 use microelectrodes

made of metal and the other 4 use microelectrodes made from glass tubing. If 2 of the

experiments are to be terminated for financial reasons and they are selected at random.

What are the probabilities that

a. Neither uses microelectrodes made from glass tubing?

b. Only one use microelectrodes made from glass tubing?


A trough whose cross-section is an equilateral triangle which is 6 m long and 2 m wide across the top. If water is entering the trough at 15 mΒ³/min, at what rate is the water level rising in the trough when it is three- fourths full?

A. Let L: R3 R3 be defined by L([u₁ uβ‚‚ u3]) = [u₁ + 1, 2uβ‚‚]. Is L a linear transformation?


B. Let L: Rβ‚‚ β†’ Rβ‚‚ be defined by L([u₁ uβ‚‚]) = [2u1 2uβ‚‚]. Is L a linear transformation?


Let L: RΒ² --R2 be defined by L([u₁ uβ‚‚]) = [u1 + 2u2, 2uΒΉ - uΒ²] Let S be the natural basis for


RΒ² and let T= ([-1,2],[2,0])


a. Find the matrix representation of [T]}s,t.


b. Find L([1,2[) by using the definition of L. and using the matrix found in (a).


3. Let L: Rβ‚‚ β†’ Rβ‚‚ be the linear transformation defined by L ([uΒΉ, uβ‚‚]) = [u1, 0]


a. Is [0, 2] in Ker L?


b. Is [2,2] in Ker L?


C. Is [3,0] in range L?


d. Is [ 3,2] in range L?


e. Find Ker L.


Β£. Find Range L.


Let D represent the defective cellphone and N represent the non-defective cellphone. If we let X be the random variable representing the number of defective cell phones, show the values of random variable X? Complete the table below the values of the random variable.


The shelf life of a particular dairy product is normally distributed with a mean of 12 days and a standard deviation of 3 days.

About what percent of the products last between 12 and 15 days?


Make a truth table to determine the logical equivalence of the statements.

  1. ~ P β†’ Q ↔ P ∨ Q
  2. ~ (P β†’ Q) ↔ P ∨ ~Q.
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