If lim f(x) = xo or if lim f(x) = , xa+ then f has an...

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If lim f(x) = ±xo or if lim f(x) = ±∞, x→a+ then f has an infinite discontinuity at the point x = a. Notice that when this happens, the limit does not exist as a number. Moreover, in this situation, the line x = a is a vertical asymptote to the graph y = f(x). _D+I - Use Desmos to graph y = sin (²). Is this function defined at x = 0? What can you (-) ? Is this function continuous at the origin? Why or why not? say about lim sin I-0 If lim f(x) = ±xo or if lim f(x) = ±∞, x→a+ then f has an infinite discontinuity at the point x = a. Notice that when this happens, the limit does not exist as a number. Moreover, in this situation, the line x = a is a vertical asymptote to the graph y = f(x). _D+I - Use Desmos to graph y = sin (²). Is this function defined at x = 0? What can you (-) ? Is this function continuous at the origin? Why or why not? say about lim sin I-0

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The function y sinx is defined for all real values of x When we consider the limit ... View the full answer