Respuesta :
[tex]Q1.\\p\%=\dfrac{p}{100};\ 20\%=\dfrac{20}{100}=0.20=0.2\\\\20\%-French\ of\ 500\ people\\\\0.2\cdot500=100\leftarrow Answer[/tex]
[tex]Q2.\\\dfrac{white}{all}\cdot\dfrac{yellow}{all-1}\\\\7+8+9=24-number\ of\ all\ roses\\\\\dfrac{9}{24}\cdot\dfrac{8}{24-1}=\dfrac{9}{24}\cdot\dfrac{8}{23}=\dfrac{72}{552}\leftarrow Answer[/tex]
[tex]Q3.\\5-number\ of\ 2\\100-number\ of\ all\\\\\dfrac{5}{100}\leftarrow Answer[/tex]
[tex]Q4.\\1+5+10=16-number\ of\ all\ marbles\\\\\dfrac{10}{16}\cdot\dfrac{10-1}{16-1}=\dfrac{10}{16}\cdot\dfrac{9}{15}\leftarrow Answer[/tex]
[tex]Q2.\\\dfrac{white}{all}\cdot\dfrac{yellow}{all-1}\\\\7+8+9=24-number\ of\ all\ roses\\\\\dfrac{9}{24}\cdot\dfrac{8}{24-1}=\dfrac{9}{24}\cdot\dfrac{8}{23}=\dfrac{72}{552}\leftarrow Answer[/tex]
[tex]Q3.\\5-number\ of\ 2\\100-number\ of\ all\\\\\dfrac{5}{100}\leftarrow Answer[/tex]
[tex]Q4.\\1+5+10=16-number\ of\ all\ marbles\\\\\dfrac{10}{16}\cdot\dfrac{10-1}{16-1}=\dfrac{10}{16}\cdot\dfrac{9}{15}\leftarrow Answer[/tex]
[tex]Question \ 1)[/tex]
[tex]Probability \ is \ simply \ how \ likely \ something \ is \ to \ happen.[/tex]
[tex]We \ get \ the \ probabilities \ by \ dividing \ the \ frequencies \ by \ the \ total. [/tex]
[tex]The \ probability \ of \ an \ event \ can \ only \ be \ between \ 0 \ and \ 1 [/tex][tex]and \ can \ also \ be \ written \ as \ a \ percentage.[/tex]
[tex]The \ best \ example \ for \ understanding \ probability \ is \ flipping \ a \ coin: There are two possible outcomes ------\ \ heads or tails.[/tex]
[tex]Probability \ is \ always \ out \ of 100 \%[/tex]
[tex] \dfrac{P}{100\%} [/tex]
[tex]20\% = \dfrac{20}{100} = 0.20 \ as \ a \ decimal[/tex]
[tex]0.2 * 500 = 100[/tex]
[tex]Question \ 2)[/tex] [tex]x+y+z=24[/tex]
[tex]7+8+9 = 24 =\ \textgreater \ Number \ of \ roses[/tex]
[tex] \dfrac{9}{24} * \dfrac{8}{23} = \dfrac{72}{552} [/tex]
[tex]Question \ 3)[/tex]
[tex]5 = Number \ of \ 2 [/tex]
[tex]100 = Total [/tex]
[tex]=\ \textgreater \ \dfrac{5}{100} [/tex]
[tex]Question \ 4) [/tex] [tex]x+y+z=16[/tex]
[tex]1 + 5 + 10 = 16, Total \ Number[/tex]
[tex] \dfrac{10}{16}* \dfrac{9}{15} [/tex] [tex]= Solution [/tex]
[tex]Probability \ is \ simply \ how \ likely \ something \ is \ to \ happen.[/tex]
[tex]We \ get \ the \ probabilities \ by \ dividing \ the \ frequencies \ by \ the \ total. [/tex]
[tex]The \ probability \ of \ an \ event \ can \ only \ be \ between \ 0 \ and \ 1 [/tex][tex]and \ can \ also \ be \ written \ as \ a \ percentage.[/tex]
[tex]The \ best \ example \ for \ understanding \ probability \ is \ flipping \ a \ coin: There are two possible outcomes ------\ \ heads or tails.[/tex]
[tex]Probability \ is \ always \ out \ of 100 \%[/tex]
[tex] \dfrac{P}{100\%} [/tex]
[tex]20\% = \dfrac{20}{100} = 0.20 \ as \ a \ decimal[/tex]
[tex]0.2 * 500 = 100[/tex]
[tex]Question \ 2)[/tex] [tex]x+y+z=24[/tex]
[tex]7+8+9 = 24 =\ \textgreater \ Number \ of \ roses[/tex]
[tex] \dfrac{9}{24} * \dfrac{8}{23} = \dfrac{72}{552} [/tex]
[tex]Question \ 3)[/tex]
[tex]5 = Number \ of \ 2 [/tex]
[tex]100 = Total [/tex]
[tex]=\ \textgreater \ \dfrac{5}{100} [/tex]
[tex]Question \ 4) [/tex] [tex]x+y+z=16[/tex]
[tex]1 + 5 + 10 = 16, Total \ Number[/tex]
[tex] \dfrac{10}{16}* \dfrac{9}{15} [/tex] [tex]= Solution [/tex]