dbd318…: “As far as the important tetrahedron”

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1 : Simplify the following complex expression into standard form. $\frac {\sage {p1complex1d}}{\sage {p1complex2d}} = \answer {\sage {p1ans1}} + \answer {\sage {p1ans2}}\cdot i$

Remember to multiply the top and bottom of the fraction by the conjugate of the bottom; i.e. $\sage {p1h1}$ and foil out. This should get you a real denominator.

Also notice that the “ $i$ ” is already provided, so you don’t need to type into your answer.

2 : Simplify the following complex expression into standard form. $\frac {\sage {p2complex1d}}{\sage {p2complex2d}} = \answer {\sage {p2ans1}} + \answer {\sage {p2ans2}}\cdot i$

Remember to multiply the top and bottom of the fraction by the conjugate of the bottom; i.e. $\sage {p2h1}$ and foil out. This should get you a real denominator.

Also notice that the “ $i$ ” is already provided, so you don’t need to type into your answer.

3 : Simplify the following complex expression into standard form. $\frac {\sage {p3complex1d}}{\sage {p3complex2d}} = \answer {\sage {p3ans1}} + \answer {\sage {p3ans2}}\cdot i$

Remember to multiply the top and bottom of the fraction by the conjugate of the bottom; i.e. $\sage {p3h1}$ and foil out. This should get you a real denominator.

Also notice that the “ $i$ ” is already provided, so you don’t need to type into your answer.

4 : Simplify the following complex expression into standard form. $\frac {\sage {p4complex1d}}{\sage {p4complex2d}} = \answer {\sage {p4ans1}} + \answer {\sage {p4ans2}}\cdot i$

Remember to multiply the top and bottom of the fraction by the conjugate of the bottom; i.e. $\sage {p4h1}$ and foil out. This should get you a real denominator.

Also notice that the “ $i$ ” is already provided, so you don’t need to type into your answer.