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tn = 2n - 1 where n = 1,2,3,...

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Q: Write the equation that describe the sequence 1 3 5 7?
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what sequence is being describe by the sequence 1/2,2,7/2,5,13/2,6?

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The first term in a geometric sequence is -14 The common ratio is ½ What is the 5th term in the sequence?

first you need to write your equation. This is an exponential function so the equation would be- A(N)=a(b)^n-1 where a is the first term in the sequence (for you a=-14) b is the common ratio (for you b=1/2) and n= the number of term in your sequence (for you n=5, but it can be any number you want to find the nth sequence of.) Now take the equation a(n)=a(b)^n-1 and plug in your variables- Now your equation is a(5)=-14(1/2)^5-1 The first step to solving this is simplifying your exponent- so subtract 1 from five then your equation would read a(5)=-14(1/2)^4 Now solve the exponent then you would have a(5)=-14(1/16) then all you have to do is multiply a(5)=-7/8 So the fifth term in your sequence is -7/8 I hope this helped. :)


How do you write a sequence in math?

Usually a sequence is written using subscripts to represent a number in the sequence. Example: The sequence 1, 7, 13, 19, 25 is by adding six each time. So we can write it as: a_0 = 1 a_1 = 7 a_(n) = a_(n-1) + 6, where n is the subscript.


What is next in the sequence 4 15 59?

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Write the equation of the boundary for y x - 1?

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What does the term first difference mean in math?

The phrase "first difference" is usually associated with a sequence of numbers: a(1), a(2), a(3), a(4), ... . The sequence may have a simple rule for generating the numbers , a complicated rule or, if it is a random sequence, no rule at all.The sequence of first differences is a(2)-a(1), a(3)-a(2), a(4)-a(3), ...


Write this equation in standard form.y = -4x - 1?

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Write the equation of the vertical line passing through 1 7 and 1 1?

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What sequence of coefficients will balance the following equation Na (s) plus O2 (g) 2Na2O (s).?

The balanced equation is 4Na(s) + O2(g) → 2Na2O(s). So, the sequence of coefficients would be 4, 1, 2.