{{ item.displayTitle }}
navigate_next
No history yet!
Progress & Statistics equalizer Progress expand_more
Student
navigate_next
Teacher
navigate_next
{{ filterOption.label }}
{{ item.displayTitle }}
{{ item.subject.displayTitle }}
arrow_forward
By observing the change that occurs between each consecutive term, we can describe the pattern of the sequence. Here, we see that the common difference from one term to the next is ${\color{#0000FF}{\text{adding}}}$ ${\color{#0000FF}{\frac{1}{2}}}.$ \begin{aligned} \text{-}\dfrac{1}{2}\stackrel{{\color{#0000FF}{+\tfrac{1}{2}}}}{\longrightarrow}0\stackrel{{\color{#0000FF}{+\tfrac{1}{2}}}}{\longrightarrow}\dfrac{1}{2}\stackrel{+{\color{#0000FF}{\tfrac{1}{2}}}}{\longrightarrow}1 \end{aligned} To find the next three terms in the sequence, we will extend this pattern three times. \begin{aligned} \text{-}\dfrac{1}{2}\stackrel{+{\color{#0000FF}{\tfrac{1}{2}}}}{\longrightarrow}0\stackrel{+{\color{#0000FF}{\tfrac{1}{2}}}}{\longrightarrow}\dfrac{1}{2}\stackrel{+{\color{#0000FF}{\tfrac{1}{2}}}}{\longrightarrow}1\stackrel{+{\color{#0000FF}{\tfrac{1}{2}}}}{\longrightarrow} {\color{#0000FF}{1 \frac{1}{2}}}\stackrel{+{\color{#0000FF}{\tfrac{1}{2}}}}{\longrightarrow}{\color{#0000FF}{2}}\stackrel{{\color{#0000FF}{+\tfrac{1}{2}}}}{\longrightarrow}{\color{#0000FF}{2\frac{1}{2}}} \end{aligned}