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How Do You Find A Limit to a function as "x" approaches "A", by looking at a graph? --------------------------- |
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Definition
Find the "y" value on the graph that corresponds with where x is "A" on the graph. ------------------- The corresponding "y" value is the solution. ------------------- |
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What is the Solution to This Problem?: lim f(x)=A when "x" approaches "B" lim g(x)=C when "x" approaches "B" What is lim (f(x)-g(x))? ----------------------------- |
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Definition
The Solution Is: A-C --------- |
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What is the Solution to This Problem?: lim f(x)=A when "x" approaches "B" lim g(x)=C when "x" approaches "B" What is (f(x)/g(x))? ----------------------------- |
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Definition
The Solution Is: A/C --------- |
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What is the Solution to This Problem?: lim f(x)=A when "x" approaches "B" What is lim (sqrt(f(x)))? ----------------------------- |
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Definition
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What is the solution to this problem?:
lim f(x)=A when "x" approaches B lim g(x)=C when "x" approaches B
lim ((f(x)+g(x))/(D*g(x))) ------------------ |
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Definition
The Solution Is: lim ((A+C)/(D*C)) --------------- |
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What is the Solution To This Problem?:
Factor: ((x^2)-Ax-(A*10) ------------------ |
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Definition
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What is the Solution To This Problem?:
Factor: ((x^2)-Ax-(A*8) ------------------ |
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Definition
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What is the Solution To This Problem?:
Factor: ((x^2)-Ax-(A*B) ------------------ |
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Definition
(x-B)(x+A) ----------------- |
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What is the Solution To This Problem?:
Factor: ((x^2)+Ax-(A*B) ------------------ |
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Definition
1.) There are Two Numbers That When Added Together Equal Positive "A", but when Multiplied Together Equal Negative "B". ----------------- 2.) Set these two numbers to equal "C" and "D" respectively. ---------------------------- 3.)Your Solution Will Be: (x+C)(x-D) -------------- |
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What is the Solution to This Problem?: lim (((sqrt x) - A)/(x-(A^2)) When x approaches A^2 ---------------- |
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Definition
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What is the Solution to This Problem?: lim (((sqrt x) - (sqrt A))/(x-A)) When x approaches A ---------------- |
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Definition
((sqrt A) / (A*2)) ------------- |
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