blogformathematics.blogspot.com

The Math Blog

Sequences, Series and Progressions. Converting Logarithmic to Exponential Equation. Logarithms are the opposite of exponents. Thus, a logarithmic equation can be converted to an equivalent exponential equation. Log 2(8) = 3` is the same equation as `2 3 = 8`. Any logarithmic equation has three parts:. Base of logarithm (the number written in subscript after logarithm; 2 in the above example). Argument of logarithm (the number written after the base in line with 'log'; 8 in the above example). A sequence ...

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Sequences, Series and Progressions. Converting Logarithmic to Exponential Equation. Logarithms are the opposite of exponents. Thus, a logarithmic equation can be converted to an equivalent exponential equation. Log 2(8) = 3` is the same equation as `2 3 = 8`. Any logarithmic equation has three parts:. Base of logarithm (the number written in subscript after logarithm; 2 in the above example). Argument of logarithm (the number written after the base in line with 'log'; 8 in the above example). A sequence ...

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The Math Blog | blogformathematics.blogspot.com Reviews

https://blogformathematics.blogspot.com

Sequences, Series and Progressions. Converting Logarithmic to Exponential Equation. Logarithms are the opposite of exponents. Thus, a logarithmic equation can be converted to an equivalent exponential equation. Log 2(8) = 3` is the same equation as `2 3 = 8`. Any logarithmic equation has three parts:. Base of logarithm (the number written in subscript after logarithm; 2 in the above example). Argument of logarithm (the number written after the base in line with 'log'; 8 in the above example). A sequence ...

INTERNAL PAGES

blogformathematics.blogspot.com

1

The Math Blog: Properties (characteristics) of parabolas

http://blogformathematics.blogspot.com/2011/04/parabolas-and-their-characeteristics.html

Sequences, Series and Progressions. Properties (characteristics) of parabolas. A parabola is the graph of a quadratic equation/function. It an be either in the shape of the letter 'U' or it can be in the shape of the inverted letter of 'U'. There are three main characteristics of a parabola. These are:. The point at the apex of a parabola. The point/s at which the parabola intersects or touches the x-axis. Based on the above characteristics, there can be six different kinds of parabolas:.

2

The Math Blog: Calculus

http://blogformathematics.blogspot.com/p/calculus-i-older-and-newer-mixed-format.html

Sequences, Series and Progressions. Left and right limits (One Sided Limits). Method of computing limits:. Making a table of values. Finding left and right limits. Some important trigonometric limits and their proofs. What is the indeterminate form. Definition of the derivative. Solved examples - Worksheet. Relative maximum and relative minimum. Tangent and normal lines. Difference between power and exponential rule. Power Rule of Integration. Simple substitution in integrals. Subscribe to: Posts (Atom).

3

The Math Blog: Directrix of a Parabola

http://blogformathematics.blogspot.com/2014/04/directrix-of-parabola.html

Sequences, Series and Progressions. Directrix of a Parabola. The directrix of a parabola is a fixed straight line not touching or intersecting the parabola such that the distance of any point on the parabola from directrix is equal to its distance from the focus. The directrix is always perpendicular to the axis of the parabola. And lies on the side opposite to which the parabola is facing (the parabola is said to be facing on the side where it opens - for example, the parabola below is right facing).

4

The Math Blog: Probability: Independent and Dependent Events

http://blogformathematics.blogspot.com/2014/05/probability-independent-and-dependent.html

Sequences, Series and Progressions. Probability: Independent and Dependent Events. P("white marble on second draw") = "Number of white marbles"/"Total number of marbles"`. P("white marble on second draw") = 10/18 = 5/9`. If you did not understand this, it would be better if you read this post first). Will the probability of getting the white marble on the second draw remain the same? P("white marble on second draw") = "Number of white marbles"/"Total number of marbles"`. Subscribe to: Post Comments (Atom).

5

The Math Blog: Find Coordinates of Focus of a Parabola Method 2

http://blogformathematics.blogspot.com/2014/04/coordinates-of-focus-of-parabola.html

Sequences, Series and Progressions. Find Coordinates of Focus of a Parabola Method 2. The coordinates of the focus. Of a parabola can be determined from its equation. Generally all equations of parabolas can be converted into one of its standard forms. Since we already know the foci of the standard forms, it becomes quite easy to find the focus from the equations reduced to match the standard forms. Let us take some examples:. Example 1: `y 2 = 2x`. Comparing the coefficients of 'x' in both we get. This ...

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Sequences, Series and Progressions. Converting Logarithmic to Exponential Equation. Logarithms are the opposite of exponents. Thus, a logarithmic equation can be converted to an equivalent exponential equation. Log 2(8) = 3` is the same equation as `2 3 = 8`. Any logarithmic equation has three parts:. Base of logarithm (the number written in subscript after logarithm; 2 in the above example). Argument of logarithm (the number written after the base in line with 'log'; 8 in the above example). A sequence ...

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