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(-1+i 3^1/2)^12 using moivre's theorem
Can someone please help me with this problem?
De Moivre’s theorem states, “If z = r(cos u + i sin u), then zn = rn(cos nu + i
1 answer
asked by
Latrice
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De Moivre’s theorem states, “If z = r(cos u + i sin u), then zn = rn(cos nu + i sin nu).”
• Verify de Moivre’s theorem
0 answers
asked by
carolyn
437 views
(-1+i 3^1/2)^12 using moivre's theorem
1 answer
asked by
QT
350 views
Hi i need help for calcul with a Moivre's theorem:
( 1/2 ( -1 - i√3 )) ^3 thanks for your help
1 answer
asked by
Sébastien
502 views
Find the roots of z^3=1 using De Moivre theorem
1 answer
asked by
.
130 views
How to simplify the expression using De Moivre's theorem? The question is cos 2x + i sin 2x / cos 3x + i sin 3x.
1 answer
asked by
Megan Choong
480 views
Simplify the following expressions by using trigonometric form and De Moivre's theorem
a. (√3-i)^4 b. (-4+4i√3)^5 c.(2+3i)^4
4 answers
asked by
Don
690 views
Use De Moivre's Theorem to write the complex number in trigonometric form
(cos(2pi)/7)+ i sin((2pi)/7))^5
1 answer
asked by
O
1,702 views
Use De Moivre's theorem to simplify the expression. Write the answer in a + bi form.
[2(cos 240° + i sin 240°)]^5
2 answers
asked by
tony
702 views
Use De Moivre’s Theorem to simplify each expression. Write the answer in the form a + bi.
{1 - i(/3)}^4
1 answer
asked by
britt
555 views