8. Refer to Figure 1.2, Hexagon Pattern. Assume that each edge of the hexagon measures 1 cm. Assume that one hexagon is added to one figure to get the next figure. Let H be the function describing the perimeter as a function of the figure number. (a) Draw the next two figures in the pattern. (b) Make a table with columns for n and H(n) for 1 ≤ n ≤ 5. (c) Make a graph of the values in your table. (d) Write an equation for H(n). (e) Find H(15). (f) Solve H(n) = 38.

Advanced Engineering Mathematics
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8. Refer to Figure 1.2, Hexagon Pattern. Assume that each edge of the hexagon measures 1 cm. Assume
that one hexagon is added to one figure to get the next figure. Let H be the function describing the
perimeter as a function of the figure number.
(a) Draw the next two figures in the pattern.
(b) Make a table with columns for n and H(n) for 1 ≤ n ≤ 5.
(c) Make a graph of the values in your table.
(d) Write an equation for H(n).
(e) Find H(15).
(f) Solve H(n) = 38.
Transcribed Image Text:8. Refer to Figure 1.2, Hexagon Pattern. Assume that each edge of the hexagon measures 1 cm. Assume that one hexagon is added to one figure to get the next figure. Let H be the function describing the perimeter as a function of the figure number. (a) Draw the next two figures in the pattern. (b) Make a table with columns for n and H(n) for 1 ≤ n ≤ 5. (c) Make a graph of the values in your table. (d) Write an equation for H(n). (e) Find H(15). (f) Solve H(n) = 38.
www
Hexagon pattern
e Patterns
Transcribed Image Text:www Hexagon pattern e Patterns
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