Find all values of x at whichf(x) = 2/(1 + sin x) fails to be continuous.1. x = nπ +π2, all integers n 2. x = (2n + 1)π, all integers n 3. x = 2nπ +π2, all integers n 4. x = nπ, all integers n 5. x = nπ +3π4, all integers n 6. x = 2nπ, all integers n 7. x = nπ +π4, all integers n 8. x = 2nπ +3π2, all integers n

Find all values of x at whichf(x) = 2/(1 + sin x) fails to be continuous.1. x = nπ +π2, all integers n
2. x = (2n + 1)π, all integers n
3. x = 2nπ +π2, all integers n
4. x = nπ, all integers n
5. x = nπ +3π4, all integers n
6. x = 2nπ, all integers n
7. x = nπ +π4, all integers n
8. x = 2nπ +3π2, all integers n
 
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The post Find all values of x at whichf(x) = 2/(1 + sin x) fails to be continuous.1. x = nπ +π2, all integers n 2. x = (2n + 1)π, all integers n 3. x = 2nπ +π2, all integers n 4. x = nπ, all integers n 5. x = nπ +3π4, all integers n 6. x = 2nπ, all integers n 7. x = nπ +π4, all integers n 8. x = 2nπ +3π2, all integers n appeared first on Superb Professors.

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