Question Continuous variable \( \mathrm{X} \) is uniformly distributed the interval \( [4,34.5] \). The density function of continuous variable \( \mathrm{Y} \) is given by \[ f_{Y}(y)=1 / 14,0 \leq y \leq 14 \text { and } f_{Y}(y)=0 \text {, otherwise. } \] What is the slope of their quantile plot (or curve), \( d y / d x \), equal to? Answer:

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Transcribed Image Text: Continuous variable \( \mathrm{X} \) is uniformly distributed the interval \( [4,34.5] \). The density function of continuous variable \( \mathrm{Y} \) is given by \[ f_{Y}(y)=1 / 14,0 \leq y \leq 14 \text { and } f_{Y}(y)=0 \text {, otherwise. } \] What is the slope of their quantile plot (or curve), \( d y / d x \), equal to? Answer:
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Transcribed Image Text: Continuous variable \( \mathrm{X} \) is uniformly distributed the interval \( [4,34.5] \). The density function of continuous variable \( \mathrm{Y} \) is given by \[ f_{Y}(y)=1 / 14,0 \leq y \leq 14 \text { and } f_{Y}(y)=0 \text {, otherwise. } \] What is the slope of their quantile plot (or curve), \( d y / d x \), equal to? Answer:
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【General guidance】The answer provided below has been developed in a clear step by step manner.Step1/1Answer1 General guidanceThe answer provided below has been developed in a clear step by step manner.2 Step By StepStep 1Let X is uniformly distributed the interval [4,34.5] then f(x) = 1/34.5-4 =( 1/34.5 ) 4 < x > 34.5Explanation:found f(x) using Interval given in questionExplanationPlease refer to solution in this step.Step 2The density function of continuous ... See the full answer