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What is the solution to this problem?:
A graph is provided with disconnected lines
lim f(x) = ? When x approaches (A^-) --------------------------- |
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Definition
1.) Find the function that approaches "A" from the left. ------------------- 2.) The solution is the y-value of the open hole point of the function. ------------------------ |
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Term
What is the solution to this problem?:
A graph is provided with disconnected lines
lim f(x) = ? When x approaches (A^+) --------------------------- |
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Definition
1.) Find the function that approaches "A" from the right. ------------------- 2.) The solution is the x-value of the open hole point of the function. ------------------------ |
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What Does This Mean? lim f(x) = ? When x approaches (A^+) ------------------ |
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Definition
The function approaches "A" from the right. The open hole point of the function is located where x="A". ---------------- |
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Term
What Does This Mean? lim f(x) = ? When x approaches (A^-) ------------------ |
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Definition
The function approaches "A" from the left.The open hole point of the function is located where x="A". ---------------- |
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Term
What is the solution to this problem?:
A graph is provided with connected lines
lim f(x) = ? When x approaches (A^-) --------------------------- |
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Definition
1.) Find the function that approaches "A" from the left. ------------------- 2.) The solution is the y-value of the open hole point of the function. ------------------------ |
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Term
What is the solution to this problem?:
A graph is provided with connected lines
lim f(x) = ? When x approaches (A^+) --------------------------- |
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Definition
1.) Find the function that approaches "A" from the right. ------------------- 2.) The solution is the x-value of the open hole point of the function. ------------------------ |
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Term
What is the solution to this problem?:
A graph is provided with connected curved lines, with a solid point
lim f(x) = ? When x approaches (0^+) --------------------------- |
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Definition
1.) Find the function that approaches "0" from the right. ------------------- 2.) The solution is the y-value that the curved line intersects when crossing the y-axis. ------------------------ |
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Term
What is the solution to this problem?:
A graph is provided with connected curved lines, with a solid point
lim f(x) = ? When x approaches (A^-) --------------------------- |
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Definition
1.) Find the function that approaches "A" from the left. ------------------- 2.) The solution is the y-value of the open hole point that is located where x="A" on the graph. ------------------------ |
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Term
What is the solution to this problem?:
A graph is provided with connected curved lines, with a solid point
lim f(x) = ? When x approaches (A^+) --------------------------- |
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Definition
1.) Find the function that approaches "A" from the right. ------------------- 2.) The solution is the y-value of the open hole point that is located where x="A" on the graph. ------------------------ |
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Term
What is the Solution to This Problem?: ((sqrt (x)-(A^2))) lim f(x) = A ---------------- |
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Definition
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What is the solution to this problem?:
lim ((Ax+B)/(Cx+D)) = ? When x approaches infinity -------------------- |
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Definition
The Solution is A/C --------- |
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Term
What is the constant rule? (When x approaches 0) ----------- |
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Definition
When x approaches infinity
lim "A" = "A" ------------ |
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Term
What are the Sum and Difference Rules? (When x approaches 0) ------------- |
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Definition
When x approaches infinity for all limits
lim [f(x)(+or-)g(x)] = lim f(x) (+or-) lim g(x) -------------- |
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What is the Product Rule? (When x approaches 0) ----------------- |
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Definition
When x approaches infinity for all limits
lim [f(x)*g(x)] = lim f(x) * lim g(x) -------------- |
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What is the Quotient Rule? (When x approaches 0) ------------ |
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Definition
When x approaches infinity for all limits
As long as g(x) doesn't equal 0
lim [f(x)/g(x)] = lim f(x) / lim g(x) -------------- |
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What is the solution to this problem? When x approaches infinity lim ((Ax^3)+Bx-C)/((Dx^4)-(Ex^3)-(F)) ---------------------- |
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Definition
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What is the solution to this problem?: When x approaches infinity lim (A/(Bx^2)) --------------- |
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Definition
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What is the solution to this problem?: When x approaches negative infinity lim ((Ax/x-B)-(Cx/x+D)) ----------------- |
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Definition
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