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In the following arithmetic progressions, the first three terms and the last term are given. Find the number of terms.
A squirrel is collecting nuts. It collects 5 nuts on the first day of the month, 8 nuts on the second, 11 on the third and so on in arithmetic progression.
Find which term of the arithmetic progression will next be equal to a term of the geometric progression.
All his sculptures are based on a sequence of numbers, an arithmetical progression.
They diminished the price of their produce in arithmetical progression.
It is easy to see that in each case the arithmetic progression that we considered is a rainbow arithmetic progression.
However, this contradicts our choice of the arithmetic progression.
On sets of integers containing no k elements in arithmetic progression.
Their successive capacities form an arithmetic progression.
Due to mathematical properties of natural logarithm, the cycle lengths (periods) of oscillations, as an inverse of frequency, also form an arithmetic progression after natural logarithmic transformation.
In fact, a monochromatic solution of the system above is a monochromatic arithmetic progression of length k with the additional property that the difference has the same colour, too.
Specifically, the center frequencies and frequency ranges of oscillation bands with successively faster frequencies, from ultra-slow to ultra-fast frequency oscillations, form an arithmetic progression on the natural logarithmic scale.
The constant intervals between oscillation bands on the logarithmic scale (arithmetic progression) correspond to a constant ratio between the bands on the linear scale (geometric progression).
It is much fairer to have an arithmetic progression of taxation relief rather than a geometric progression.
He referred to a worrying arithmetic progression of the basic pension from £5 this year to £3 next year and came up with £1.50 the following year.
In the nature of an arithmetic progression, it was four, two, four, six, four, six.
We owe him the general concept of factorial as a product of a finite number of terms in arithmetic progression.
The behavior of the arithmetic progression depends on the common difference "d".
A finite portion of an arithmetic progression is called a finite arithmetic progression and sometimes just called an arithmetic progression.
The 30-60-90 triangle is the only right triangle whose angles are in an arithmetic progression.
