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The theory of dynamic equations on time scales helps us not only to avoid proving results twice but also to extend them for other time scales such as the set of all integer multiples of a number h > 0, the set of all integer powers of a number q > 1.
The limit of a sequence of powers of a number greater than one diverges, in other words they grow without bound: :bn → ∞ as n → ∞ when b > 1 This can be read as "b to the power of n tends to +∞ as n tends to infinity when b is greater than one".
Another possible explanation may lie in the fact that the factors identified fall within the decision-making powers of a number of different government ministries.
Powers of a number with absolute value less than one tend to zero: :bn → 0 as n → ∞ when |b| < 1 Any power of one is always one: :bn = 1 for all n if b = 1 If the number b varies tending to 1 as the exponent tends to infinity then the limit is not necessarily one of those above.
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If that is the case, if the Republican Party is marginalizing itself, if it will be out of power for a number of years, then one must play ball with the winning team.
A really good guess at the answer would be an infinite series of bits where you have an increasingly high power of a number, and divide by its factorial.
The sound power of a number of test objects was determined from spatially averaged intensity measurements.
Generally, superscript is used to indicate the power of a number.
However, in this paper, only k does not represent the power of a number.
We measure the predictive power of a number of contextual features (e.g. social proximity, time, call/SMS).
This approach is supported by the calculation of the shear volume power of a number of simple geometries commonly found in mills, and is used in the calculation of the shear volume power of a tapered disk mill and the CoBal mill.
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