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Jonathan and Tori are collecting creatures for a science project. So far they have spiders, flies, and worms. Mr. Sims, their science teacher, asked them how many of each they had. Having just come from algebra class, they said, "We have 18 creatures in all, and the total number of legs if 68." Can Mr. Sims determine how many spiders, flies, and worms Jonathan and Tiana have? Is there more than one possible solution to the problem?
This new set of subsets together with the operation of set intersection forms a mathematical system. Then I have to tell which properties that we did in class are satisfied by the system.
Graph y^2=x^2 and explain why the graph is not a function. Determine the period and amplitude of the function y=sin 6x then graph it.
The equation and variables below is similar to the above equation, However, the A is on the sum side. Can someone show me the steps in this process.
A personality test has a subsection designed to assess the "honesty" of the test-taker. Suppose that you are interested in the mean score, mu, on this subsection among the general population.
Write an equation that models how old in years each of you will be, when your ages add up to 150 years old. For example, if x = your age and the eldest person was a year older than you,
Find the average rate of change of f(x)=x3-9x+9. What is average rate of change of f (x) =x3-9x+9 from -8 to -2?
Compute the coordinates of the x intercept.
After submitting this question earlier I am not sure the answer is what I need.
Find examples that support or refute your classmates' answers to the discussion question. Provide additional similarities and differences between functions and linear equations. Challenge your classmates by providing more intricate examples of non..
Use elimination method to solve the problem.
Problems on probability
Which of the numbers 21, 88, 126 and 255 are divisible by 7.
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