Frank scored 26 points in a basketball game. All of his points came from either a two-point or three-point basket. If frank scored at least one three-point basket, what is the maximum number of two-point baskets that Frank could have scored?

$Let, the company must sell x number of Frisbee to make break even.$

$According to question$

$7x = 10000 + 2x$

$= 7x - 2x = 10000$

$= 5x = 10000$

$\therefore x\frac{10000}{5}=2000$

The company must sell 2,000 Frisbee to make break even.

$(P + R + T) take 5 hours to fill up 1 \tan k$

$\therefore (P + R + T) take 1 hour to fill up \frac{1}{5} part of \tan k$

$Again, (P + R) take 7 hours to fill up 1 \tan k$

$\therefore (P + R) take 1 hour to fill up \frac{1}{7} part of \tan k$

$\therefore In 1 hour, T can fill up = (\frac{1}{5}-\frac{1}{7}) =\frac{7-5}{35}=\frac{2}{35} part of \tan k$

$Now, \frac{2}{35} of \tan k is filled by T in 1 hour$

$\therefore 1 or complete part of \tan k is filled by T in = \frac{35\times 1}{2} =17\frac{1}{2} hours$

$Let, x be the total number of students in each class.$

$\therefore 10x will be the number of total students$

$Here, number of absent in 3 class = x-\frac{x}{2}=\frac{x}{2}$

$Number of absent in 5 class=x-\frac{3x}{4}=\frac{4x-3x}{4}=\frac{x}{4}$

$\therefore Number of absent in 2 class=\frac{x}{6}$

$$\begin{gathered} According to question \\ (3\times \frac{x}{2})+(5\times \frac{x}{4})+(2\times \frac{x}{6})=74 \\ =\frac{3x}{2}+\frac{5x}{4}+\frac{x}{3}=74 \\ =\frac{18x+15x+4x}{12}=74 \\ =37x=74\times 12 \\ \therefore x=\frac{74\times 12}{37}=24 \\ Hence, total students = 10 * 24 = 240 \end{gathered}$$