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What is rule method of 7 9 11 13 15 17?

The rule is t(n) = 5 + 2*n, where n = 1, 2, 3, ...


How do you set the even number onto rule method?

The rule is {x : x = 2*n where n is any integer.}


What is the missing number 60 48 ............... 24?

Any number can be the missing number.If you want:1: then try the rule: U(n) = (35*n^3 - 245*n^2 + 466*n - 136)/22: then try the rule U(n) = 17n^3 - 119*n^2 + 226*n - 643: then try the rule: U(n) = (33*n^3 - 231*n^2 + 438*n - 120)/24: then try the rule U(n) = 16n^3 - 112*n^2 + 212*n - 56and so on.Having said that, the simplest linear rule is U(n) = 72 - 12n, which gives 36 as the missing number.


What is the rule used to find the number of feet in n yards?

Since a yard is 3 feet, the rule is to multiply n by 3.


What is the recursive rule and explicit rule for 3 12 48?

Each number is -4 times the previous one. That means that you can write a recursive rule as: f(1) = -3 f(n) = -4 * f(n-1) The explicit rule involves powers of -4; you can write it as: f(n) = -3 * (-4)^(n-1)


A rule in terms of n for the sum of the first n odd positive integers is?

n2+n


What is another word for rule that starts with an r and ends with an n?

rule = regulation


What is a rule in terms of n for the sum of the first n even positive integers?

Sn = n*(n+1)


What are the applications of cramer's rule?

Cramer's rule is applied to obtain the solution when a system of n linear equations in n variables has a unique solution.


What is the recursive rule and explicit rule for -3 12 -48 192?

Each number is -4 times the previous one. That means that you can write a recursive rule as: f(1) = -3 f(n) = -4 * f(n-1) The explicit rule involves powers of -4; you can write it as: f(n) = -3 * (-4)^(n-1)


What is a rule in terms of n for the sum of the first n odd positive integers is?

Sn = n^2


What is the rule which allows us to change the sign of an exponent is called?

The rule that allows us to change the sign of an exponent is called the "negative exponent rule." This rule states that for any non-zero number ( a ) and integer ( n ), ( a^{-n} = \frac{1}{a^n} ). Essentially, a negative exponent indicates the reciprocal of the base raised to the absolute value of the exponent.