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The problem states:
Find explicitly Gal(x^3 - 2) over Q (the rationals). That is, explicitly give the automorphisms.
Raise the quantity in parentheses to the indicated exponent, and simplify the resulting expression. Express answers with positive exponents.
Solve fraction for Y
Use the quadratic formula to solve the following equation. Simplify the answer and type an exact answer, using radicals as needed. Use integers or fractions for any numbers in the expression.
Demostrate the complete proof of the Cauchy-Schwarz inequality and the triangle inequality.
Solve the equation and rationalize the denominator.
The fourth degree Taylor Polynomial for f(x) about x = 3 is: Show that the function has a local maximum at x = 1.
Let epsilon, gamma >0. If x is epsilon-close to y, and y is gamma-close to z, then x and z are (epsilon + gamma)-close. Let epsilon>0. If y and z are both epsilon close to x, and w is between y and z (i.e.. y
Evaluate the given exponential equations for three positive values of x, three negative values of x, and at x=0.
Simplify the algebraic equation.
The area of rectangular and square garden.
When is it necessary to find the least common denominator (LCD) of two rational expressions? Describe, in your own words, the process for finding the LCD of two rational expressions. How is factoring related to this process?
Select five values for x to plug into the linear function, P(x)=10x-7 and prepare a table of values
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