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1) When is sin(x)=0? Why is it plausible that sin(x)=x(1-x/pi)(1+x/pi)(1-x/2*pi)(1+x/2*pi) ... ?
2) Explain how Euler concludes from 1) that pi^2/6=1+1/4+1/9+1/16 ... .
3) Compare the formula in 2) to Archimedes' calculation for pi. Which of these methods is more efficient and why?
4) Why does the argument from 3) not work to show the formula in 1) is correct?
Solve the equation algebraically.
Solve the following equation graphically.
What are like terms? Explain how the distributive property is used to combine like terms. Please use a problem from pages 458 - 459 #'s 41 - 62 as your example for this question.
Elimination or substitution method to solve the equations.
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Use scientific notation to multiply the following two numbers. Express the answer using scientific notation; retain all nonzero decimal places.
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Solve following equation by the elimination method.
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Compare the graph
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