The sequence appears to alternate between numbers and letters. The numbers are: 2, 3, 2, 5, 6, 8, which seem to be increasing but not in a straightforward pattern. If we look at the numerical values, the next logical number could be 10, following the increasing trend. Thus, the next value in the sequence would be "10".
To determine the next value in the sequence 2, 3, E, 4, 5, 1, 6, 8, we can analyze the pattern. It appears that the sequence alternates between numbers and the letter "E," which could represent "even." Following this pattern, after the last number (8), the next value could likely be "E," suggesting a return to the letter. Thus, the next value is "E."
1+1=2 : 1+2=3 : 2+3=5 : 3+5=8Therefore the next number is 8
The next number is 0. The position to value rule is Un = (-n4 + 9n3 - 17n2 - 15n + 54)/6 for n = 1, 2, 3, ...
In the sequence 2, 5, 10, 17, we can observe that the differences between consecutive terms are increasing: 5 - 2 = 3, 10 - 5 = 5, and 17 - 10 = 7. The differences themselves (3, 5, 7) increase by 2 each time, indicating that the next difference would be 9. Therefore, the next term after 17 is 17 + 9 = 26. Thus, the value of a3, which is the third term, is 10.
5
To determine the next value in the sequence 2, 3, E, 4, 5, 1, 6, 8, we can analyze the pattern. It appears that the sequence alternates between numbers and the letter "E," which could represent "even." Following this pattern, after the last number (8), the next value could likely be "E," suggesting a return to the letter. Thus, the next value is "E."
1+1=2 : 1+2=3 : 2+3=5 : 3+5=8Therefore the next number is 8
5
3
The next number is 0. The position to value rule is Un = (-n4 + 9n3 - 17n2 - 15n + 54)/6 for n = 1, 2, 3, ...
In the sequence 2, 5, 10, 17, we can observe that the differences between consecutive terms are increasing: 5 - 2 = 3, 10 - 5 = 5, and 17 - 10 = 7. The differences themselves (3, 5, 7) increase by 2 each time, indicating that the next difference would be 9. Therefore, the next term after 17 is 17 + 9 = 26. Thus, the value of a3, which is the third term, is 10.
5
To find the value of (3y^2 + 2) when (y = -1), substitute (-1) for (y): [ 3(-1)^2 + 2 = 3(1) + 2 = 3 + 2 = 5. ] Thus, the value is (5).
The answer is 8 because 1+1=2, 1+2=3, 2+3=5,and 3+5=8.
2+3=5
5+3^2-1 = 13 (5+3)^2-1=63
The vertex of this parabola is at -2 -3 When the y-value is -2 the x-value is -5. The coefficient of the squared term in the parabola's equation is -3.