The formula is 6n + 7 where n is the nth term
So 8th term would be (6 x 8) + 7 = 48 + 7 = 55
77
To determine the eighth term in a pattern of chairs, we first need to identify the pattern itself. For example, if the pattern increases by a certain number of chairs each term (like 1, 3, 5, 7, etc.), we can use the formula for the nth term. Assuming the pattern increases by 2 chairs each time, the eighth term would be 1 + (8-1) * 2 = 15 chairs. If the pattern differs, please provide specific details for a more accurate answer.
Can not be determined without the starting number in the series or n sub1
Semi-quadrant
Given the algebraic expression (3m - 2)2, use the square of a difference formula to determine the middle term of its product.
130
77
To determine the eighth term in a pattern of chairs, we first need to identify the pattern itself. For example, if the pattern increases by a certain number of chairs each term (like 1, 3, 5, 7, etc.), we can use the formula for the nth term. Assuming the pattern increases by 2 chairs each time, the eighth term would be 1 + (8-1) * 2 = 15 chairs. If the pattern differs, please provide specific details for a more accurate answer.
Can not be determined without the starting number in the series or n sub1
For {12, 15, 18} each term is the previous term plus 3; a general formula for the nth term is given by t(n) = 3n + 9. For {12, 24, 36} each term is the previous term plus 12; a general formula for the nth term is given by t(n) = 12n.
It is the equation formula for a straight line equation.
n = 100 + 7 = 107
Change of velocity.
Semi-quadrant
Given the algebraic expression (3m - 2)2, use the square of a difference formula to determine the middle term of its product.
It's a geometric progression with the initial term 1/2 and common ratio 1/2. The infinite sum of the series is 1.
Two and one eighth