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How to do Exponential Decay Problems

In a previous blog, I described how the half life of a particle can be used to solve exponential decay problems. In this blog, I will use logarithms to describe…
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How to Deal with Tricky Calculus Questions (Limits)

Sometimes, there are tricky questions such as the following: $$ \lim_{x \to 3} \frac{x \; - \, 3}{\sqrt{x^2 \; - \, 9}} $$ Both the numerator and the denominator tend…
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Geometric Series: Clarification and Tools

How do you calculate the sum of an infinite number of things? Normally, that is impossible. However, if the infinite sum is a geometric series, it can be done. First,…
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Effective Trick for Limits of Rational Functions

In calculus, people are interested in calculating limits such as the following: $$ \lim_{x \to \infty} \frac{3x^3 + 5}{2x^3 \; - \; 1,000,000\,x^2} $$ To calculate this, we need to…
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Demystifying Half-Life Problems

The half-life of a substance is the amount of time it takes for that substance to deplete by 50 percent. A typical problem goes as follows: The half-life of uranium…
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Recent Posts

  • Using Taylor Series to Calculate Alternating Series
  • L’Hospital Rule and a Popular Trig Limit
  • L’Hospital’s Rule and Exponents
  • L’Hospital’s Rule and Logarithms
  • Adding Infinitely Many Trig Functions

Recent Comments

  1. L'Hospital's Rule and Exponents - on L’Hospital’s Rule and Logarithms
  2. A Labor Day Trigonometry Problem - on How to Deal with Tricky Calculus Questions (Limits)
  3. A Labor Day Trigonometry Problem - on Geometric Series: Clarification and Tools
  4. A Strange Limit with Trig Exponents - on Calculate Limits with Trig Functions
  5. A Strange Limit with Trig Exponents - on Effective Trick for Limits of Rational Functions

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