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1. Do exponential functions only model phenomena that grow, or can they also model phenomena that decay? Explain what is different in the form of the function in each case.
2. Assume that the number of viruses present in a sample is modeled by the exponential function "f(t) = 10t," where t is the elapsed time in minutes. How would you apply logarithms to determine when the sample will grow to 5 billion viruses?
Some types of worms have a remarkable ability to live without moisture. The following table from one study shows the number of worms surviving after x days without moisture.
The grade of a highway up a hill is 3%. How much change in horizontal distance is there if the vertical height of the hill is 10.5 feet?
The simple group of order.
Simplify the inequality
Indentify the upper triangular matrix, square matrix, symmetric matrix.
Solve the following inequality problems. You must give your answer using the interval notation. You must also give you answer in graphical form (using the number line).
Problems on linear equation.
Computing the algebraic expression.
Calculate the LCM
Solve the logarithmic equation.
Solve the following Polynomials
Simplify the given fraction
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