| Mrs S Hindle | ||
| Show | CC | RCC |
| Driffield 5th October 2006 | CH. Ricksbury Royal Hero | CH. Keyingham Branwell |
| Manchester 16th January 2008 | CH. Lochbuie Geordie | Merryoth Maeve |
| Darlington 20th September 2009 | CH. Maibee Make Believe | CH. Loranka Just Like Heaven JW |
| Blackpool 22nd June 2012 | CH. Loranka Sherrie Baby | Dear Magic Touch De La Fi Au Songeur |
| Welsh Kennel Club 2014 | Brymarden Carolina Sunrise | Ch. Wandris Evan Elp Us |
| Welsh Kennel Club 2014 | Ch. Charnell Clematis of Salegreen | CH. Byermoor Queens Maid |
| Mrs S Hindle | ||
| Show | CC | RCC |
| Driffield 5th October 2006 | CH. Ricksbury Royal Hero | CH. Keyingham Branwell |
| Manchester 16th January 2008 | CH. Lochbuie Geordie | Merryoth Maeve |
| Darlington 20th September 2009 | CH. Maibee Make Believe | CH. Loranka Just Like Heaven JW |
| Blackpool 22nd June 2012 | CH. Loranka Sherrie Baby | Dear Magic Touch De La Fi Au Songeur |
| Welsh Kennel Club 2014 | Brymarden Carolina Sunrise | Ch. Wandris Evan Elp Us |
| Welsh Kennel Club 2014 | Ch. Charnell Clematis of Salegreen | CH. Byermoor Queens Maid |
| Рейтинг: | Рейтинг 5.00 из 5 на основе опроса 3 пользователей |
| Тип товара: | Препараты для омоложения |
| Форма: | Крем |
| Объем: | 50 мл |
| Рецепт: | Отпускается без рецепта |
| Способ хранения: | Хранить при температуре 4-20° |
| Примечание: | Беречь от детей |
| Оплата: | Наличными/банковской картой |
| Доступность в Северске: | В наличии |
| Доставка: | 2-7 Дней |
| Цена: | 84 ₽ |
| Рейтинг: | Рейтинг 5.00 из 5 на основе опроса 3 пользователей |
| Тип товара: | Препараты для омоложения |
| Форма: | Крем |
| Объем: | 50 мл |
| Рецепт: | Отпускается без рецепта |
| Способ хранения: | Хранить при температуре 4-20° |
| Примечание: | Беречь от детей |
| Оплата: | Наличными/банковской картой |
| Доступность в Северске: | В наличии |
| Доставка: | 2-7 Дней |
| Цена: | 84 ₽ |
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| Name of the probability distribution | Probability distribution function | Mean | Variance |
|---|---|---|---|
| Binomial distribution | ${\\displaystyle \\Pr \\,(X=k)={\\binom {n}{k}}p^{k}(1-p)^{n-k}}$ \n\n | ${\\displaystyle np}$ \n\n | ${\\displaystyle np(1-p)}$ \n\n |
| Geometric distribution | ${\\displaystyle \\Pr \\,(X=k)=(1-p)^{k-1}p}$ \n\n | ${\\displaystyle {\\frac {1}{p}}}$ \n\n | ${\\displaystyle {\\frac {(1-p)}{p^{2}}}}$ \n\n |
| Normal distribution | ${\\displaystyle f\\left(x\\mid \\mu ,\\sigma ^{2}\\right)={\\frac {1}{\\sqrt {2\\pi \\sigma ^{2}}}}e^{-{\\frac {(x-\\mu )^{2}}{2\\sigma ^{2}}}}}$ \n\n | ${\\displaystyle \\mu }$ \n\n | ${\\displaystyle \\sigma ^{2}}$ \n\n |
| Uniform distribution (continuous) | ${\\displaystyle f(x\\mid a,b)={\\begin{cases}{\\frac {1}{b-a}}&{\\text{for }}a\\leq x\\leq b,\\\\[3pt]0&{\\text{for }}xb\\end{cases}}}$ \n\n | ${\\displaystyle {\\frac {a+b}{2}}}$ \n\n | ${\\displaystyle {\\frac {(b-a)^{2}}{12}}}$ \n\n |
| Exponential distribution | ${\\displaystyle f(x\\mid \\lambda )=\\lambda e^{-\\lambda x}}$ \n\n | ${\\displaystyle {\\frac {1}{\\lambda }}}$ \n\n | ${\\displaystyle {\\frac {1}{\\lambda ^{2}}}}$ \n\n |
| Poisson distribution | ${\\displaystyle f(k\\mid \\lambda )={\\frac {e^{-\\lambda }\\lambda ^{k}}{k!}}}$ \n\n | ${\\displaystyle \\lambda }$ \n\n | ${\\displaystyle \\lambda }$ \n\n |
| Name of the probability distribution | Probability distribution function | Mean | Variance |
|---|---|---|---|
| Binomial distribution | ${\\displaystyle \\Pr \\,(X=k)={\\binom {n}{k}}p^{k}(1-p)^{n-k}}$ | ${\\displaystyle np}$ | ${\\displaystyle np(1-p)}$ |
| Geometric distribution | ${\\displaystyle \\Pr \\,(X=k)=(1-p)^{k-1}p}$ | ${\\displaystyle {\\frac {1}{p}}}$ | ${\\displaystyle {\\frac {(1-p)}{p^{2}}}}$ |
| Normal distribution | ${\\displaystyle f\\left(x\\mid \\mu ,\\sigma ^{2}\\right)={\\frac {1}{\\sqrt {2\\pi \\sigma ^{2}}}}e^{-{\\frac {(x-\\mu )^{2}}{2\\sigma ^{2}}}}}$ | ${\\displaystyle \\mu }$ | ${\\displaystyle \\sigma ^{2}}$ |
| Uniform distribution (continuous) | ${\\displaystyle f(x\\mid a,b)={\\begin{cases}{\\frac {1}{b-a}}&{\\text{for }}a\\leq x\\leq b,\\\\[3pt]0&{\\text{for }}xb\\end{cases}}}$ | ${\\displaystyle {\\frac {a+b}{2}}}$ | ${\\displaystyle {\\frac {(b-a)^{2}}{12}}}$ |
| Exponential distribution | ${\\displaystyle f(x\\mid \\lambda )=\\lambda e^{-\\lambda x}}$ | ${\\displaystyle {\\frac {1}{\\lambda }}}$ | ${\\displaystyle {\\frac {1}{\\lambda ^{2}}}}$ |
| Poisson distribution | ${\\displaystyle f(k\\mid \\lambda )={\\frac {e^{-\\lambda }\\lambda ^{k}}{k!}}}$ | ${\\displaystyle \\lambda }$ | ${\\displaystyle \\lambda }$ |
| Name of the probability distribution | Probability distribution function | Mean | Variance |
|---|---|---|---|
| Binomial distribution | ${\\displaystyle \\Pr \\,(X=k)={\\binom {n}{k}}p^{k}(1-p)^{n-k}}$ \n\n | ${\\displaystyle np}$ \n\n | ${\\displaystyle np(1-p)}$ \n\n |
| Geometric distribution | ${\\displaystyle \\Pr \\,(X=k)=(1-p)^{k-1}p}$ \n\n | ${\\displaystyle {\\frac {1}{p}}}$ \n\n | ${\\displaystyle {\\frac {(1-p)}{p^{2}}}}$ \n\n |
| Normal distribution | ${\\displaystyle f\\left(x\\mid \\mu ,\\sigma ^{2}\\right)={\\frac {1}{\\sqrt {2\\pi \\sigma ^{2}}}}e^{-{\\frac {(x-\\mu )^{2}}{2\\sigma ^{2}}}}}$ \n\n | ${\\displaystyle \\mu }$ \n\n | ${\\displaystyle \\sigma ^{2}}$ \n\n |
| Uniform distribution (continuous) | ${\\displaystyle f(x\\mid a,b)={\\begin{cases}{\\frac {1}{b-a}}&{\\text{for }}a\\leq x\\leq b,\\\\[3pt]0&{\\text{for }}xb\\end{cases}}}$ \n\n | ${\\displaystyle {\\frac {a+b}{2}}}$ \n\n | ${\\displaystyle {\\frac {(b-a)^{2}}{12}}}$ \n\n |
| Exponential distribution | ${\\displaystyle f(x\\mid \\lambda )=\\lambda e^{-\\lambda x}}$ \n\n | ${\\displaystyle {\\frac {1}{\\lambda }}}$ \n\n | ${\\displaystyle {\\frac {1}{\\lambda ^{2}}}}$ \n\n |
| Poisson distribution | ${\\displaystyle f(k\\mid \\lambda )={\\frac {e^{-\\lambda }\\lambda ^{k}}{k!}}}$ \n\n | ${\\displaystyle \\lambda }$ \n\n | ${\\displaystyle \\lambda }$ \n\n |
| Name of the probability distribution | Probability distribution function | Mean | Variance |
|---|---|---|---|
| Binomial distribution | ${\\displaystyle \\Pr \\,(X=k)={\\binom {n}{k}}p^{k}(1-p)^{n-k}}$ | ${\\displaystyle np}$ | ${\\displaystyle np(1-p)}$ |
| Geometric distribution | ${\\displaystyle \\Pr \\,(X=k)=(1-p)^{k-1}p}$ | ${\\displaystyle {\\frac {1}{p}}}$ | ${\\displaystyle {\\frac {(1-p)}{p^{2}}}}$ |
| Normal distribution | ${\\displaystyle f\\left(x\\mid \\mu ,\\sigma ^{2}\\right)={\\frac {1}{\\sqrt {2\\pi \\sigma ^{2}}}}e^{-{\\frac {(x-\\mu )^{2}}{2\\sigma ^{2}}}}}$ | ${\\displaystyle \\mu }$ | ${\\displaystyle \\sigma ^{2}}$ |
| Uniform distribution (continuous) | ${\\displaystyle f(x\\mid a,b)={\\begin{cases}{\\frac {1}{b-a}}&{\\text{for }}a\\leq x\\leq b,\\\\[3pt]0&{\\text{for }}xb\\end{cases}}}$ | ${\\displaystyle {\\frac {a+b}{2}}}$ | ${\\displaystyle {\\frac {(b-a)^{2}}{12}}}$ |
| Exponential distribution | ${\\displaystyle f(x\\mid \\lambda )=\\lambda e^{-\\lambda x}}$ | ${\\displaystyle {\\frac {1}{\\lambda }}}$ | ${\\displaystyle {\\frac {1}{\\lambda ^{2}}}}$ |
| Poisson distribution | ${\\displaystyle f(k\\mid \\lambda )={\\frac {e^{-\\lambda }\\lambda ^{k}}{k!}}}$ | ${\\displaystyle \\lambda }$ | ${\\displaystyle \\lambda }$ |
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