The numbers are:
1-sqrt(2), 1 and 1+sqrt(2) or approximately -0.414214, 1 and 2.414214
4
Eiffel Tower contains geometric shapes such as squares and vertical triangles.
Eiffel Tower contains geometric shapes such as squares and vertical triangles.
cube
work it out it's one more than the 8th and one less than the 10th * * * * * The above answer seems to make no sense here. It is not clear what you mean by a fraction sequence. It is not possible to go through the process for finding the nth term in an arithmetic, geometric or power sequence here. For school mathematics, sequences of fractions are, in fact composed of two simple sequences. One sequence defines the numerators and the other defines the denominators. In such cases, the nth term of the fraction sequence is the fraction given by the nth term of the numerator sequence divided by the nth term of the denominator sequence. For example: 1/1, 3/4, 5/9, 7/16, 9/25, ... The numerators are the odd number, with t(n) = 2n-1 The denominators are the squares of natural numbers with u(n) = n2 So, the nth term of the fraction sequence is (2n-1)/n2.
arithmetic sequence * * * * * A recursive formula can produce arithmetic, geometric or other sequences. For example, for n = 1, 2, 3, ...: u0 = 2, un = un-1 + 5 is an arithmetic sequence. u0 = 2, un = un-1 * 5 is a geometric sequence. u0 = 0, un = un-1 + n is the sequence of triangular numbers. u0 = 0, un = un-1 + n(n+1)/2 is the sequence of perfect squares. u0 = 1, u1 = 1, un+1 = un-1 + un is the Fibonacci sequence.
To find the nth term of a sequence, we first need to identify the pattern or rule that governs the sequence. In this case, the sequence does not appear to follow a simple arithmetic or geometric progression. Therefore, it is likely following a pattern involving squares or cubes of numbers. By examining the differences between consecutive terms, we can deduce the pattern and determine the nth term. In this sequence, the differences between consecutive terms are 9, 15, 21, which are not constant. This suggests a more complex pattern, possibly involving squares or cubes of numbers.
81. They are the perfect squares of numbers starting from 5.81. They are the perfect squares of numbers starting from 5.81. They are the perfect squares of numbers starting from 5.81. They are the perfect squares of numbers starting from 5.
The sequence continues: 49, 64, 81, 100, 121, 144, 169, 196, 225, .... The given sequence is the squares of the numbers 2, 3, 4, 5, 6 so the next numbers in the sequence are the squares of 7, 8, 9, 10, 11, ...
The sequence appears to be a combination of prime numbers and their squares. The prime numbers in the sequence are 2, 3, 5, and 47. The squares of these prime numbers are 4, 9, 25, and 2209. The rest of the numbers in the sequence do not follow a clear pattern based on prime numbers or their squares.
those are squares of numbers 1, 2, 3, 4, 5, 6
4
9631. The sequence consists of the prime numbers which, when their digits are reversed, are perfect squares.
Both circles and squares are two-dimensional geometric figures.
Eiffel Tower contains geometric shapes such as squares and vertical triangles.
Eiffel Tower contains geometric shapes such as squares and vertical triangles.
like a shape like squares triangles that stuff if its a shape its probobly a geometric object