Question 26 - Week 4 Practice

Prasnya

Q26

00:00

16 Jul 2023

Q26.Let

X

be a continuous random variable with the following PDF:

f_X(x)=\frac{k}{(1+x)^2}

for

0\le x\le 4

, and

0

otherwise. Find the value of

k

. Enter the answer correct to two decimal places. Hint:

\int\frac{1}{(a+bx)^2}\,dx=-\frac{1}{b(a+bx)}

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Q26

00:00

16 Jul 2023

Q26.Let

X

be a continuous random variable with the following PDF:

f_X(x)=\frac{k}{(1+x)^2}

for

0\le x\le 4

, and

0

otherwise. Find the value of

k

. Enter the answer correct to two decimal places. Hint:

\int\frac{1}{(a+bx)^2}\,dx=-\frac{1}{b(a+bx)}

Your Answer

Save

Check

Details

Question 26 - Week 4 Practice | Prasnya

Q26

00:00

16 Jul 2023

Q26.Let

X

be a continuous random variable with the following PDF:

f_X(x)=\frac{k}{(1+x)^2}

for

0\le x\le 4

, and

0

otherwise. Find the value of

k

. Enter the answer correct to two decimal places. Hint:

\int\frac{1}{(a+bx)^2}\,dx=-\frac{1}{b(a+bx)}

Your Answer

Save

Check

Details

Q26

00:00

16 Jul 2023

Q26.Let

X

be a continuous random variable with the following PDF:

f_X(x)=\frac{k}{(1+x)^2}

for

0\le x\le 4

, and

0

otherwise. Find the value of

k

. Enter the answer correct to two decimal places. Hint:

\int\frac{1}{(a+bx)^2}\,dx=-\frac{1}{b(a+bx)}

Your Answer

Save

Check

Details