b. Let the set &#119882; = {(&#119909;, &#119910;): |3 βˆ’ 2&#119909;| < &#119910;, 0 < &#119909; < 3, 0 < &#119910; < 3}

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answerhappygod
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b. Let the set &#119882; = {(&#119909;, &#119910;): |3 βˆ’ 2&#119909;| < &#119910;, 0 < &#119909; < 3, 0 < &#119910; < 3}

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b. Let the set π‘Š = {(π‘₯, 𝑦): |3 βˆ’ 2π‘₯| < 𝑦, 0 < π‘₯ < 3, 0
< 𝑦 < 3}
i. Sketch the set W [4]
ii. Describe the boundary points of W [4]
iii. Explain whether the set W is compact [3]
iv. Explain whether the compliment of the set, π‘Šβ€² , is convex
[2]
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