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Mathematics 7 Online
OpenStudy (anonymous):

A school debate team has 4 girls and 6 boys. A total of 3 of the team members will be chosen to participate in the district debate. What is the probability that 1 girl and 2 boys will be selected?

pooja195 (pooja195):

\(\Huge\color{red}\ast\)\(\huge\color{blue}\ast\)\(\LARGE\color{green}\ast\)\(\Large\color{purple}\ast\)\(\large\color{turquoise}\ast\)\(\normalsize\color{orchid}\ast\)\(\small\color{limegreen}\ast\)\(\scriptsize\color{goldenrod}\ast\)\(\tiny\color{orange}\ast\)\(\scriptsize\color{goldenrod}\ast\)\(\small\color{limegreen}\ast\)\(\normalsize\color{orchid}\ast\)\(\large\color{turquoise}\ast\)\(\Large\color{purple}\ast\)\(\LARGE\color{green}\ast\)\(\huge\color{blue}\ast\)\(\Huge\color{red}\ast\)\(\huge\color{blue}\ast\)\(\LARGE\color{green}\ast\)\(\Large\color{purple}\ast\)\(\large\color{turquoise}\ast\)\(\normalsize\color{orchid}\ast\)\(\small\color{limegreen}\ast\)\(\scriptsize\color{goldenrod}\ast\)\(\tiny\color{orange}\ast\)\(\scriptsize\color{goldenrod}\ast\)\(\small\color{limegreen}\ast\)\(\normalsize\color{orchid}\ast\)\(\large\color{turquoise}\ast\)\(\Large\color{purple}\ast\)\(\LARGE\color{green}\ast\)\(\huge\color{blue}\ast\)\(\Huge\color{red}\ast\)\(\huge\color{blue}\ast\)\(\LARGE\color{green}\ast\)\(\Large\color{purple}\ast\)\(\large\color{turquoise}\ast\)\(\normalsize\color{orchid}\ast\)\(\small\color{limegreen}\ast\)\(\scriptsize\color{goldenrod}\ast\)\(\tiny\color{orange}\ast\)\(\scriptsize\color{goldenrod}\ast\)\(\small\color{limegreen}\ast\)\(\normalsize\color{orchid}\ast\)\(\large\color{turquoise}\ast\)\(\Large\color{purple}\ast\)\(\LARGE\color{green}\ast\)\(\huge\color{blue}\ast\) \(\Huge\color{goldenrod}\star\)\(\Huge\color{goldenrod}\star\)\(\Huge\color{goldenrod}\star\)\(\Huge\color{goldenrod}\star\)\(\Huge\color{goldenrod}\star\)\(\Huge\color{goldenrod}\star\)\(\Huge\color{goldenrod}\star\)\(\Huge\color{goldenrod}\star\)\(\Huge\color{goldenrod}\star\)\(\Huge\color{goldenrod}\star\)\(\Huge\color{goldenrod}\star\)\(\Huge\color{goldenrod}\star\)\(\Huge\color{goldenrod}\star\)\(\Huge\color{goldenrod}\star\)\(\Huge\color{goldenrod}\star\)\(\Huge\color{goldenrod}\star\)\(\Huge\color{goldenrod}\star\)\(\Huge\color{goldenrod}\star\)\(\Huge\color{goldenrod}\star\)\(\Huge\color{goldenrod}\star\)\(\Huge\color{goldenrod}\star\)\(\Huge\color{goldenrod}\star\)\(\Huge\color{goldenrod}\star\)\(\Huge\color{goldenrod}\star\)\(\Huge\color{goldenrod}\star\) \(\Huge\color{Turquoise}{\bf{\ \ Welcome\ to\ OpenStudy!}}\) \(\Huge\color{goldenrod}\star\)\(\Huge\color{goldenrod}\star\)\(\Huge\color{goldenrod}\star\)\(\Huge\color{goldenrod}\star\)\(\Huge\color{goldenrod}\star\)\(\Huge\color{goldenrod}\star\)\(\Huge\color{goldenrod}\star\)\(\Huge\color{goldenrod}\star\)\(\Huge\color{goldenrod}\star\)\(\Huge\color{goldenrod}\star\)\(\Huge\color{goldenrod}\star\)\(\Huge\color{goldenrod}\star\)\(\Huge\color{goldenrod}\star\)\(\Huge\color{goldenrod}\star\)\(\Huge\color{goldenrod}\star\)\(\Huge\color{goldenrod}\star\)\(\Huge\color{goldenrod}\star\)\(\Huge\color{goldenrod}\star\)\(\Huge\color{goldenrod}\star\)\(\Huge\color{goldenrod}\star\)\(\Huge\color{goldenrod}\star\)\(\Huge\color{goldenrod}\star\)\(\Huge\color{goldenrod}\star\)\(\Huge\color{goldenrod}\star\)\(\Huge\color{goldenrod}\star\) \(\Huge\color{red}\ast\)\(\huge\color{blue}\ast\)\(\LARGE\color{green}\ast\)\(\Large\color{purple}\ast\)\(\large\color{turquoise}\ast\)\(\normalsize\color{orchid}\ast\)\(\small\color{limegreen}\ast\)\(\scriptsize\color{goldenrod}\ast\)\(\tiny\color{orange}\ast\)\(\scriptsize\color{goldenrod}\ast\)\(\small\color{limegreen}\ast\)\(\normalsize\color{orchid}\ast\)\(\large\color{turquoise}\ast\)\(\Large\color{purple}\ast\)\(\LARGE\color{green}\ast\)\(\huge\color{blue}\ast\)\(\Huge\color{red}\ast\)\(\huge\color{blue}\ast\)\(\LARGE\color{green}\ast\)\(\Large\color{purple}\ast\)\(\large\color{turquoise}\ast\)\(\normalsize\color{orchid}\ast\)\(\small\color{limegreen}\ast\)\(\scriptsize\color{goldenrod}\ast\)\(\tiny\color{orange}\ast\)\(\scriptsize\color{goldenrod}\ast\)\(\small\color{limegreen}\ast\)\(\normalsize\color{orchid}\ast\)\(\large\color{turquoise}\ast\)\(\Large\color{purple}\ast\)\(\LARGE\color{green}\ast\)\(\huge\color{blue}\ast\)\(\Huge\color{red}\ast\)\(\huge\color{blue}\ast\)\(\LARGE\color{green}\ast\)\(\Large\color{purple}\ast\)\(\large\color{turquoise}\ast\)\(\normalsize\color{orchid}\ast\)\(\small\color{limegreen}\ast\)\(\scriptsize\color{goldenrod}\ast\)\(\tiny\color{orange}\ast\)\(\scriptsize\color{goldenrod}\ast\)\(\small\color{limegreen}\ast\)\(\normalsize\color{orchid}\ast\)\(\large\color{turquoise}\ast\)\(\Large\color{purple}\ast\)\(\LARGE\color{green}\ast\)\(\huge\color{blue}\ast\)

Directrix (directrix):

C(4,1) is the number of ways to choose the 1 girl C(6,2) is the number of ways to choose the 2 boys C(10,3) is the number of ways to choose 3 students from a group of 10.

Directrix (directrix):

What is the probability that 1 girl and 2 boys will be selected? [ C(4,1) * C(6,2) ] / C(10, 3) = ?

Directrix (directrix):

@dom2311

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