SOLVED:Find all values x=a where the function is discontinuous. For each value of x, give the limit of the function as x approaches a . Be sure to note when the limit doesn't exist. f(x)=(-2 x)/((2 x 1)(3 x 6))
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SOLVED:Find all values x=a where the function is discontinuous. For each value of x, give the limit of the function as x approaches a . Be sure to note when the limit
VIDEO ANSWER: So let's find the values of X, where the function is discontinuous, and then find those limits. So here, let's find two X Plus one. Let's find wh…
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SOLVED: At which values of x is the function from the graph shown discontinuous? State the answers from the least to the highest if there would be more than one.Answers:Use the Bisection Algorithm Method to find the root of the given function to an interval of length less than or equal to 0.1. Answer should be up to one decimal place only:f(x) = x - √(0.3)Answer: x - 6 continuous and not continuous? x - 2At which values of x is the function f(x) continuous?Answer:Continuous at any real number
SOLVED: At which values of x is the function from the graph shown discontinuous? State the answers from the least to the highest if there would be more than one.Answers:Use the Bisection Algorithm Method to find the root of the given function to an interval of length less than or equal to 0.1. Answer should be up to one decimal place only:f(x) = x - √(0.3)Answer: x - 6 continuous and not continuous? x - 2At which values of x is the function f(x) continuous?Answer:Continuous at any real number
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SOLVED: At which values of x is the function from the graph shown discontinuous? State the answers from the least to the highest if there would be more than one.Answers:Use the Bisection Algorithm Method to find the root of the given function to an interval of length less than or equal to 0.1. Answer should be up to one decimal place only:f(x) = x - √(0.3)Answer: x - 6 continuous and not continuous? x - 2At which values of x is the function f(x) continuous?Answer:Continuous at any real number
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SOLVED:Consider the graph of the function y=f(x) shown in the following graph. a. Find all values for which the function is discontinuous. b. For each value in part a, state why the formal definition of continuity does not apply. c. Classify each discontinuity as either jump, removable, or infinite.
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