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Exponential graphs of the form y = bx (if the b >1) have the neg. x axis as an asymptote, pass thru (0,1) and (1,b) and increase toward infinity rapidly. Log graphs of the form y = logb x (if the b >1) have the neg. y axis as an asymptote, pass thru (1,0) and (b,1) and increase slowly toward infinity.
When looking at a sequence, if you divide 2 terms (a2 / a1), (a3 / a2), (an / an-1), you sill get the same answer (b) if it represents an exponential system.
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What should you include in a paper about Logarithms?
you should include the definition of logarithms how to solve logarithmic equations how they are used in applications of math and everyday life how to graph logarithms explain how logarithms are the inverses of exponential how to graph exponentials importance of exponential functions(growth and decay ex.) pandemics, population)
What is the natural logarithms in mathematics?
Natural logarithms are logarithms to base e, where e is the transcendental number which is roughly equal to 2.71828. One of its properties is that the slope (derivative) of the graph of ex at any point is also ex.
Why is semi log graph paper used?
b/c of big values which are in the form of exponents and powers,we use semilog graph.....
What type of graph represents the sequence given by the explicit formula an 5 n - 12?
-7
What type of graph represents the sequence given by an 16 n - 1?
The sequence represented by the formula (16n - 1) is a linear sequence, where (n) is a positive integer. A graph of this sequence would be a straight line, with the x-axis representing (n) and the y-axis representing the value of the sequence. The line would have a slope of 16 and intersect the y-axis at -1. Thus, the graph shows a linear relationship between (n) and the sequence values.
How do you find whether a given degree form a graph or not?
To determine if a given degree sequence can form a graph, you can use the Havel-Hakimi algorithm or the Erdős-Gallai theorem. The Havel-Hakimi algorithm involves repeatedly removing the largest degree from the sequence, subtracting one from the next largest degrees, and checking if the sequence remains valid (i.e., non-negative). If you can reduce the sequence to all zeros, it represents a valid graph; otherwise, it does not.
How can you distinguish substances on a distillation graph?
you first add a bed then subtract your clothes then divide your legs and multiply
Which of the following is the graph of an arithmetic sequence whose first term is 2 and whose common difference is 0.5?
Since there are no graphs following, the answer is none of them.
When do you use a circle or pie graph?
A pie graph is a good tool for when you want to emphasize the relative proportions of the numbers you're comparing. While it's not as accurate an indicator as a line graph or a bar graph would be, the eye can better distinguish the sizes of the wedges in relation to each other.
What does a straight line mean on a line graph?
That there is a linear relationship between the dependent and independent variables
How can you tell from the pie graph that citric acid and table sugar are not the same compound?
You can tell from the pie graph because citric acid and table sugar occupy different portions of the graph, indicating that they are different compounds. Each compound would have a distinct composition and mass percentage represented in the graph, allowing you to distinguish between them.
What is the graph of an arithmetic sequence whose first term is 1 and whose common difference is 0.5?
The graph will be a set of disjoint points with coordinates [n, 0.5*(1+n)]
