0000:00:00:00:00Start18Number 18ExplanationGiven two sets: A={x∣−3<x<8,x∈integers}A = \{x | -3 < x < 8, x \in \text{integers}\}A={x∣−3<x<8,x∈integers}B={x∣x≤7,x∈integers}B = \{x | x \leq 7, x \in \text{integers}\}B={x∣x≤7,x∈integers} The intersection of these two sets is...{x∣−3≤x,x∈integers}\{x | -3 \leq x, x \in \text{integers}\}{x∣−3≤x,x∈integers}{x∣−3<x,x∈integers}\{x | -3 < x, x \in \text{integers}\}{x∣−3<x,x∈integers}{x∣x≤7,x∈integers}\{x | x \leq 7, x \in \text{integers}\}{x∣x≤7,x∈integers}{x∣−3<x≤7,x∈integers}\{x | -3 < x \leq 7, x \in \text{integers}\}{x∣−3<x≤7,x∈integers}{x∣−3<x<7,x∈integers}\{x | -3 < x < 7, x \in \text{integers}\}{x∣−3<x<7,x∈integers}
18Number 18ExplanationGiven two sets: A={x∣−3<x<8,x∈integers}A = \{x | -3 < x < 8, x \in \text{integers}\}A={x∣−3<x<8,x∈integers}B={x∣x≤7,x∈integers}B = \{x | x \leq 7, x \in \text{integers}\}B={x∣x≤7,x∈integers} The intersection of these two sets is...{x∣−3≤x,x∈integers}\{x | -3 \leq x, x \in \text{integers}\}{x∣−3≤x,x∈integers}{x∣−3<x,x∈integers}\{x | -3 < x, x \in \text{integers}\}{x∣−3<x,x∈integers}{x∣x≤7,x∈integers}\{x | x \leq 7, x \in \text{integers}\}{x∣x≤7,x∈integers}{x∣−3<x≤7,x∈integers}\{x | -3 < x \leq 7, x \in \text{integers}\}{x∣−3<x≤7,x∈integers}{x∣−3<x<7,x∈integers}\{x | -3 < x < 7, x \in \text{integers}\}{x∣−3<x<7,x∈integers}
