The square of the previous term.
No, just by integers. Multiples are found by multiplying a number by successive counting numbers. 108 x 1 = 108 108 x 2 = 216 108 x 3 = 324 And so on forever. Since numbers don't stop, multiples don't stop either.
You can tell how many factors a number has from the prime factorization by adding one to the exponents and multiplying them. The prime factorization of 30 is 2 x 3 x 5 which is actually 2^1 x 3^1 x 5^1. Adding one to the exponents gives you 2 x 2 x 2. 30 has eight factors.
The pattern follows a sequence of triangular numbers. Each number in the sequence is derived by adding consecutive integers: 1 (1), 1 + 2 (3), 1 + 2 + 3 (6), 1 + 2 + 3 + 4 (10), and so on. Therefore, the next number in the sequence can be found by adding 5 to the previous number, resulting in 21 + 6 = 28.
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All of the factors are prime.
It is the square of the previous term.
Adding the same number to a previous number would double the answer. Multiplying by 2 would achieve the same doubling result. What is meant by 'term'?Found by adding the same number to the previous term
The product is found in a multiplication expression by multiplying the multiplicand by the multiplierfactor.
If I understand your question, you are asking what kind of sequence is one where each term is the previous term times a constant. The answer is, a geometric sequence.
Multiplying a number by itself is called squaring the number. For example, if you take the number 3 and multiply it by itself (3 x 3), you get 9. This operation can be generalized for any number, where multiplying it by itself yields its square. In algebraic terms, if ( x ) is the number, then the result is ( x^2 ).
The address of the beginning of a page frame is found by multiplying the page frame number by the number of frames.
exponents can be found in math formulas and wen multiplying the same number. exponents can be found in math formulas and wen multiplying the same number.
The concept you're describing is known as a geometric sequence, where each term is found by multiplying the previous term by a constant factor, called the common ratio. For example, in the sequence 2, 6, 18, 54, each term is obtained by multiplying the previous term by 3. This type of sequence can grow rapidly, depending on the value of the common ratio.
The number of terms in a product depends on the specific context and the mathematical expressions involved. For example, in the product of two polynomials, the total number of terms can be found by multiplying the number of terms in each polynomial. If you provide a specific product or expression, I can give a more precise answer.
When you multiply each term in a sequence by the same number, you're creating a geometric sequence. This process involves taking the previous term and multiplying it by a constant factor, known as the common ratio. The result is a series of terms that grow or shrink exponentially, depending on whether the common ratio is greater than or less than one. This method is fundamental in various mathematical and real-world applications, such as finance and population growth modeling.
no
120 (which can be found by multiplying 15 and 8)