Mathematics, 10.12.2020 03:50 Joustian
Review the graph of piecewise function g(x).
On a coordinate plane, a curve approaches the x-axis in quadrant 2 and increases to approaches x = negative 3. A curve starts at closed circle (negative 3, 0) and curves down and approaches y = negative 2.4 in quadrants 3 and 4.
What are the one-sided limits around the discontinuity shown in the graph?
Limit of g (x) = 0 as x approaches negative 3 minus. Limit of g (x) D N E as x approaches negative 3 plus.
Limit of g (x) D N E as x approaches negative 3 minus. Limit of g (x) = 0 as x approaches negative 3 plus.
Limit of g (x) = 0 as x approaches negative 3 minus. Limit of g (x) = negative 2.5 as x approaches negative 3 plus.
Limit of g (x) = negative 2.5 as x approaches negative 3 minus. Limit of g (x) = 0 as x approaches negative 3 plus.
Answers: 2
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With this question substitute t=3 and t=5 to determine if the two expressions are equivalent. 4(t + 3) 4t+12 which statements are true? check all that apply. a. the value of both expressions when t =5 is 32. b. the two expressions are not equivalent. c. the value of both expressions when t=3 is 15. d. the value of both expressions when t=5 is 23. e. the two expressions are equivalent. f. the value of both expressions when t=3 is 24.
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Review the graph of piecewise function g(x).
On a coordinate plane, a curve approaches the x-axis i...
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