how do I solve the 7th term of the sequence of 1,4,16,64?
Notice how each term is being multiplied by 4 each time? This is called a geometric sequence which has the formula a(n)=a(1)*r^(n-1) where a(1) is the first term of the sequence, r is the common ratio, n is the number of the term to find.
So let's say we want the 7th term. a(7)=a(1)*r^(7-1)
r is our common ratio, or what we multiply by every time, which is 4. a(7) is what we are looking for a(1) is our first term and is 1 a(7)=1*4^6 a(7)=4096 Hope this helped!
Is there a better answer?
How can I solve the 7 term of sequence of 1,4,16,64 in a understandable step by step way?
The easiest way for me to explain this is look at the sequence. You want the 7th term of this sequence. Notice any patterns between each number?
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