The geometric progression formula is given by:
Bn = B1 * q^(n-1)
Where:Bn = the nth term in the sequenceB1 = the first term in the sequenceq = the common ratio between consecutive termsn = the term number
Given B1 = -9, q = 2, and we want to find the 6th term in the sequence (n=6), we can plug these values into the formula:
B6 = -9 2^(6-1)B6 = -9 2^5B6 = -9 * 32B6 = -288
So, the 6th term in the geometric progression with B1=-9 and q=2 is -288.
The geometric progression formula is given by:
Bn = B1 * q^(n-1)
Where:
Bn = the nth term in the sequence
B1 = the first term in the sequence
q = the common ratio between consecutive terms
n = the term number
Given B1 = -9, q = 2, and we want to find the 6th term in the sequence (n=6), we can plug these values into the formula:
B6 = -9 2^(6-1)
B6 = -9 2^5
B6 = -9 * 32
B6 = -288
So, the 6th term in the geometric progression with B1=-9 and q=2 is -288.