Movie Advertising The percentage of movie advertising as a share of newspapers’ total advertising revenue from 1995 to 2004 can be approximated by p ( t ) = { 0.07 t + 6.0 if t ≤ 4 − 0.3 t + 17.0 if t > 4 , Where t is time in years since 1995. a. Compute lim t → 4 − p ( t ) and lim t → 4 + p ( t ) , and interpret each answer. [ HINT: See Example 3.] b. Is the function f continuous at t = 4 ? What does the answer tell you about movie advertising expenditures?
Movie Advertising The percentage of movie advertising as a share of newspapers’ total advertising revenue from 1995 to 2004 can be approximated by p ( t ) = { 0.07 t + 6.0 if t ≤ 4 − 0.3 t + 17.0 if t > 4 , Where t is time in years since 1995. a. Compute lim t → 4 − p ( t ) and lim t → 4 + p ( t ) , and interpret each answer. [ HINT: See Example 3.] b. Is the function f continuous at t = 4 ? What does the answer tell you about movie advertising expenditures?
Solution Summary: The author calculates the percentage of movie advertising as a share of newspaper’s total advertising revenue during the period 1995-2004.
Consider the following system of equations, Ax=b :
x+2y+3z - w = 2
2x4z2w = 3
-x+6y+17z7w = 0
-9x-2y+13z7w = -14
a. Find the solution to the system. Write it as a parametric equation. You can use a
computer to do the row reduction.
b. What is a geometric description of the solution? Explain how you know.
c. Write the solution in vector form?
d. What is the solution to the homogeneous system, Ax=0?
2. Find a matrix A with the following qualities
a. A is 3 x 3.
b. The matrix A is not lower triangular and is not upper triangular.
c. At least one value in each row is not a 1, 2,-1, -2, or 0
d. A is invertible.
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