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What is the 7th term of a geometric sequence in which the common ration is negative one half and the first term is 4096?
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∙ 13y ago
4096
-2048
1024
-512
256
-128
64
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∙ 13y ago
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What is the fourth term of a geometric sequence when the first term is 7 and the common ration is 1.1?
7, 7.7, 8.47, 9.317 Ie 7 x 1.1^3
What is the common ratio of 3 6 12 and 24?
Because 3 * 2 = 6, 6 * 2 = 12, and 12 * 2 = 24, the common ration of the sequence is 2. If we are given the fact that the sequence does have a common ratio, the answer can be found by simply taking 6/3 = 2.
If given the 10th term in the above geometric sequence which is 1536 what would you need to do to find the 11th term?
To find any term of a geometric sequence from another one you need the common ration between terms: t{n} = t{n-1} × r = t{1} × r^(n-1) where t{1} is the first term and n is the required term. It depends what was given in the geometric sequence ABOVE which you have not provided us. I suspect that along with the 10th term, some other term (t{k}) was given; in this case the common difference can be found: t{10} = 1536 = t{1} × r^9 t{k} = t{1} × r^(k-2) → t{10} ÷ t{k} = (t{1} × r^9) ÷ (t{1} × r^(k-1)) → t{10} ÷ t{k} = r^(10-k) → r = (t{10} ÷ t{k})^(1/(10-k)) Plugging in the values of t{10} (=1536), t{k} and {k} (the other given term (t{k}) and its term number (k) will give you the common ratio, from which you can then calculate the 11th term: t{11} = t(1) × r^9 = t{10} × r
What are examples of unreduced fractions?
2/4, 8/10 or any ration of numbers that have a common factor other than 1.
What is the common ratio of 10 15 22.5 33.75?
Dividing one term by the next gives: 15 ÷ 10 = 1.5 22.5 ÷ 15 = 1.5 33.75 ÷ 22.5 = 1.5 Giving the common ration as 1.5
Is the following sequence arithmetic or geometric and what is the common difference (d) or the common ration (r) the common ratio (r) of the sequence π2π3π22π?
The sequence is neither arithmetic nor geometric.
What is the fourth term of a geometric sequence when the first term is 7 and the common ration is 1.1?
7, 7.7, 8.47, 9.317 Ie 7 x 1.1^3
What is the common ratio of the geometric sequence 625 125 25 5 1?
It is 0.2
What is the r value of the following sequence 6 -18 54 -162?
To find the common ration in a geometric sequence, divide one term by its preceding term: r = -18 ÷ 6 = -3 r = 54 ÷ -18 = -3 r = -162 ÷ 54 = -3
What is the common ratio of 3 6 12 and 24?
Because 3 * 2 = 6, 6 * 2 = 12, and 12 * 2 = 24, the common ration of the sequence is 2. If we are given the fact that the sequence does have a common ratio, the answer can be found by simply taking 6/3 = 2.
Who proposed the doctrine that population increase in a geometric ratio while the means of subsistence increases in an arithmetic ration?
Malthus
Is negative 11 a ration number?
No, but it is a rational number.
What is a number that is ration number but not an integer?
Any negative integer. Whole numbers are 0, 1, 2, 3, ... Whole numbers do not include negative integers.
If given the 10th term in the above geometric sequence which is 1536 what would you need to do to find the 11th term?
To find any term of a geometric sequence from another one you need the common ration between terms: t{n} = t{n-1} × r = t{1} × r^(n-1) where t{1} is the first term and n is the required term. It depends what was given in the geometric sequence ABOVE which you have not provided us. I suspect that along with the 10th term, some other term (t{k}) was given; in this case the common difference can be found: t{10} = 1536 = t{1} × r^9 t{k} = t{1} × r^(k-2) → t{10} ÷ t{k} = (t{1} × r^9) ÷ (t{1} × r^(k-1)) → t{10} ÷ t{k} = r^(10-k) → r = (t{10} ÷ t{k})^(1/(10-k)) Plugging in the values of t{10} (=1536), t{k} and {k} (the other given term (t{k}) and its term number (k) will give you the common ratio, from which you can then calculate the 11th term: t{11} = t(1) × r^9 = t{10} × r
Maximum number of decimals for golden number?
I'm pretty sure the golden ration is irrational, meaning it has an infinitely long non-repeating sequence of numbers after the decimal.
What part of speech is ration coupons?
Ration coupons is a plural noun. The singular is ration coupon.
When does ration the ration shop open?
In Tamilnadu ration shops are opened by 8.30 am to 12 pm
