If 3 is the first term, then the nth term is [ 3 x 2(n-1) ] .
previous * 2 Since each term after the first is the product of the preceding term and 2 (a constant which can be found by dividing any term by its predecessor and is called the common ratio, r), this is a geometric sequence. In general, if the nth term of a geometric sequence is represented by an, then an = a1rn-1 In our case, a = 3 and r = 2, so the formula for the sequence becomes, an = 3 x 2n-1
192
192^2 = 384
192
To determine the pattern in the sequence 18147070, we can look at the differences between consecutive numbers. The differences are 6, 12, 24, 48, 96, 192. We can see that each difference is doubling, following a pattern of multiplying by 2. Therefore, the next number in the sequence would be 18147070 + 192 * 2 = 18147070 + 384 = 18147454.
The pattern for the sequence 384, 192, 96, 48 involves dividing each number by 2. Specifically, each term is half of the previous term: 384 divided by 2 equals 192, 192 divided by 2 equals 96, and 96 divided by 2 equals 48. This consistent halving continues through the sequence.
previous * 2 Since each term after the first is the product of the preceding term and 2 (a constant which can be found by dividing any term by its predecessor and is called the common ratio, r), this is a geometric sequence. In general, if the nth term of a geometric sequence is represented by an, then an = a1rn-1 In our case, a = 3 and r = 2, so the formula for the sequence becomes, an = 3 x 2n-1
192
192^2 = 384
192
Yes. 384 / 2 = 192
192 x 2 = 384
192
20 percent of 192 = 38.4 20% of 192 = 20% * 192 = 20%/100% * 192 = 384/10 or 38.4
It is 384.
To determine the pattern in the sequence 18147070, we can look at the differences between consecutive numbers. The differences are 6, 12, 24, 48, 96, 192. We can see that each difference is doubling, following a pattern of multiplying by 2. Therefore, the next number in the sequence would be 18147070 + 192 * 2 = 18147070 + 384 = 18147454.
3*(2^7)=384 3*(2^6)=192 3*(2^5)=96 3*(2^4)=48