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Working Definition of Limit
1. We state that
if we can create an as close to L like we want for all adequately large n. Alternatively, the value of the an's approach L because n approaches infinity.
2. We define that
Determine if we can make an as large as we wish for all sufficiently large n. Once again, alternatively, the value of the an's get larger and larger withno bound as n approaches infinity.
3. We define that
Whether, we can make an as large and negative as we wish for all sufficiently large n. Once again, in other words, the value of the an's are negative and obtain larger and larger without bound because n approaches infinity.
Can you explain why is the steepness of a curve partially calculated by the units of measurement?
Interpretations of derivatives. Example: Find out the equation of the tangent line to x 2 + y 2 =9 at the point (2, √5 ) .
The exponential functions are useful for describing compound interest and growth. The exponential function is defined as: y = m. a x where '
design a synchronous, recycling, MOD-12 counter with D FF''s. Use the states 0000 through 1011 in the counter.
Find out if the following set of vectors are linearly independent or linearly dependent. If they are linearly dependent get the relationship among them. Solution : Ther
The area of a rectangle is 24 square inches. The length of the rectangle is 2 inches more than the width. How many inches is the width? Let x = the number of inches in the widt
det(adj A)for 1*1 matrix
what is the answer in skills bank
Consider the differential equation give by y′ = -10(y - sin t) (a) Derive by hand exact solution that satis?es the initial condition y(0) = 1. (b) Numerically obtain the s
How do you solve a table to get the function rule?
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