Solved

Find A∪BA \cup B If A={x∣x>π}A = \{ x \mid x > \pi \}

Question 213

Multiple Choice

Find A∪BA \cup B if A={x∣x>π}A = \{ x \mid x > \pi \} and B={x∣−1<x<π}B = \{ x \mid - 1 < x < \pi \} .


A) ∅\varnothing
B) {x∣x>−1 and x≠π}\{ x \mid x > - 1 \text { and } x \neq \pi \}
C) {x∣−1<x<π}\{ x \mid - 1 < x < \pi \}
D) {x∣−π<x≤1}\{ x \mid - \pi < x \leq 1 \}
E) {x∣x>−π}\{ x \mid x > - \pi \}

Correct Answer:

verifed

Verified

Unlock this answer now
Get Access to more Verified Answers free of charge

Related Questions

Q208: A sealed warehouse measuring <span

Q209: Express the repeating decimal as a

Q210: Rationalize the denominator. <span class="ql-formula"

Q211: Write an equation that expresses the

Q212: A certain board game requires a

Q214: Alyson drove from Bluesville to Greensburg

Q215: Evaluate the expression. <span class="ql-formula"

Q216: Peter drove to the beach at

Q217: Solve the equation. <span class="ql-formula"

Q218: Solve the equation by completing the