You have the 3rd term and you want to go out four more so multiply by 5 this many times:
125*5^4 = 78125
To find the seventh term in the sequence -6, -11, -16, -21, -26, we first identify the pattern: each term decreases by 5. Therefore, the next term would be -26 - 5 = -31. Continuing this pattern, the seventh term would be -31 - 5 = -36.
The 99th term would be a times r to the 98th power ,where a is the first term and r is the common ratio of the terms.
In a sequence, the ratio of the third term to the second term is the one successive from the ratio of the second to the first. The successive ratios are : u2/u1, u3/u2, u4/u3 and so on. In a geometric sequence, these would all be the same.
No, it would have to be ten fourteenths to equal five sevenths or one seventh equals two fourteenths.
Geometric Sequences work like this. You start out with some variable x. Your multiplication distance between terms is r. Your second term would come out to x*r, your third x*r*r, and so on. If there are n terms in the sequence, your final term will be x*r^(n-1).
Of sorts. 1 3 6 10 15 would have a geometric representation, but would not fit the definition of a "geometric sequence". One example of a geometric representation of the sequence would be the number of total bowling pins as you add each row. The first row as 1 pin, the second has 2, then 3,4,5. 1 = 1 + 2 = 3 + 3 = 6 + 4 = 10 + 5 = 15
To determine which letter follows the seventh "e" in a sequence, you would need to provide the full sequence of letters. Without that specific context, it's impossible to identify the letter that comes after the seventh "e." Please provide the sequence for an accurate answer.
To express a geometric sequence in function notation, identify the first term (a) and the common ratio (r) of the sequence. The nth term of a geometric sequence can be represented as ( f(n) = a \cdot r^{(n-1)} ), where ( n ) is the term number. For example, if the first term is 2 and the common ratio is 3, the function notation would be ( f(n) = 2 \cdot 3^{(n-1)} ). This allows you to calculate any term in the sequence using the function ( f(n) ).
To find the seventh term in the sequence -6, -11, -16, -21, -26, we first identify the pattern: each term decreases by 5. Therefore, the next term would be -26 - 5 = -31. Continuing this pattern, the seventh term would be -31 - 5 = -36.
No, it is geometric, since each term is 1.025 times the previous. An example of an arithmetic sequence would be 10, 10.25, 10.50, 10.75, 11.
To work out a seventh of something, divide the total amount by 7. For example, if you have 28, you would calculate 28 ÷ 7, which equals 4. This means that a seventh of 28 is 4. You can apply the same method to any number to find its seventh.
To find one seventh of a number, divide the number by 7. For example, if the number is 21, you would calculate 21 ÷ 7, which equals 3. This result represents one seventh of the original number.
The numbers 2, 4, 7, 11 are neither strictly arithmetic nor geometric. In an arithmetic sequence, the difference between consecutive terms is constant, while in a geometric sequence, the ratio between consecutive terms is constant. Here, the differences between terms are 2, 3, and 4, suggesting a pattern of increasing increments. Following this pattern, the next two terms would be 16 (11 + 5) and 22 (16 + 6).
A common ratio sequence, or geometric sequence, is defined by multiplying each term by a fixed number, known as the common ratio. If the first term of the sequence is 3 and the common ratio is, for example, 2, the sequence would be 3, 6, 12, 24, and so on. If the common ratio were instead 1/2, the sequence would be 3, 1.5, 0.75, 0.375, etc. Essentially, the sequence can vary widely based on the chosen common ratio.
The sequence for the number 581 can refer to various contexts, such as its representation in different numerical systems or its position in a specific series. If you're referring to its prime factorization, 581 can be expressed as 7 × 83. Alternatively, in a mathematical sequence context, it could be part of an arithmetic or geometric sequence, but more information would be needed to specify which sequence you're interested in.
The 99th term would be a times r to the 98th power ,where a is the first term and r is the common ratio of the terms.
In a sequence, the ratio of the third term to the second term is the one successive from the ratio of the second to the first. The successive ratios are : u2/u1, u3/u2, u4/u3 and so on. In a geometric sequence, these would all be the same.