How do I use DeMoivre's theorem to find #(1+i)^5#?

Related questions

• How do I use DeMoivre's theorem to find #(1-i)^10#?
• How do I use DeMoivre's theorem to find #(2+2i)^6#?
• What is #i^2#?
• What is #i^3#?
• What is #i^4#?
• How do I find the value of a given power of #i#?
• How do I find the #n#th power of a complex number?
• How do I find the negative power of a complex number?
• Write the complex number #i^17# in standard form?
• How do you simplify #i^-33#?