1 1 / 20 Consider dx. (a) Determine if this converges or diverges by computing. (b)...
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1 1 / 20 Consider dx. (a) Determine if this converges or diverges by computing. (b) Sketch a rough graph of the area represented by the integral. S da should diverge because the Type 1 integral 1 (c) Many times students think 1 V / 0 Is this true? (d) Let's see an alternate way to think about our original integral. Compute the area represented by soda by horizontal slicing. You'll get an improper Type 1 integral in terms of y. Does computing this integral yield the same answer as part (a)? 1 x de diverges. 1 1 / 20 Consider dx. (a) Determine if this converges or diverges by computing. (b) Sketch a rough graph of the area represented by the integral. S da should diverge because the Type 1 integral 1 (c) Many times students think 1 V / 0 Is this true? (d) Let's see an alternate way to think about our original integral. Compute the area represented by soda by horizontal slicing. You'll get an improper Type 1 integral in terms of y. Does computing this integral yield the same answer as part (a)? 1 x de diverges.
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