The blue hexagon in the middle has 2 tile lengths on each side. Let's use a variable to represent that: n=2 The number of green colored tiles in the border can be modeled as 6n+3, n=2 So the number of green border tiles is 6×(2)+3=15. If the blue hexagon in the middle had 4 tiles on a side (n=4), how many green colored tiles would there be in the border?

Yuto and hila attempted to solve the same inequality. their work is shown below. which statement is true about the work shown above? yuto is correct because he isolated the variable correctly and reversed the inequality symbol. yuto is incorrect because he should not have reversed the inequality symbol. hila is correct because she isolated the variable correctly and reversed the inequality symbol. hila is incorrect because she should not have reversed the inequality symbol.

∆red ≅ ∆ by rule will give brainiest if possible

Determine the required value of the missing probability to make the distribution a discrete probability distribution. x p(x) 3 0.23 4 ? 5 0.51 6 0.08 p(4) = nothing  (type an integer or a decimal.)