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1. Solve the problem. If one book of stamps lasts a family three months. How many books of stamps would be needed to last the family a year? Show your step by step work! Include correct units with your solution.
2. Solve the problem. If one book of stamps lasts a family three months. How many books of stamps would be needed to last the family a year? Show your step by step work! Include correct units with your solution.
3. Find a counterexample to the statement: The cube of a number added to the sum of three times the number and 3 is a prime number. Justify your solution by supporting it with step by step work.
4. Sally and Bill work at different jobs. Sally earns $12 per hour and Bill earns $10 per hour. They each earn the same amount per week but Bill works 3 more hours. How many hours a week does Bill work? Show your step by step work!
What are the three methods for solving systems of equations? Do they all produce the same answer? Which method do you prefer to use and why?Create 1 system of equations and ask your peers to solve it using 1 of the 3 methods.
Find the least number of stamps required so that any value from (1/2)p to 60p (in steps of (1/2)p may be selected, and give their values
the 6th grade class has 12 boys and 20 girls. the teacher wants to divide them into groups that have the same number of
The value of the given logarithmic expression.
Find the addition
For each of the matrices below find its characteristic polynomial, all of its eigenvalues, and the algebraicmultiplicity of each eigenvalue.
Differentiate between a function and a linear function. Describe the mathematical equation of a standard linear function. Describe how to compute the slope of a line.
write the polynomial in standard form identify the degree of the polynomial identify the leading coeffcient and then
Simplify the two rational equation.
Find the world population be ten years from now.
An interesting method for solving quadratic equations came from India. The steps are-Move the constant term to the right side of the equation.
Logarithmic and exponential functions.
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