The value of c such that the function f is a probability density function is 2
<h3>How to determine the value of c?</h3>
The density function is given as:
f(x) = cxe^(−x^2) if x ≥ 0
f(x) = 0 if x < 0.
We start by integrating the function f(x)
∫f(x) = 1
This gives
∫ cxe^(−x^2) = 1
Next, we integrate the function using a graphing calculator.
From the graphing calculator, we have:
c/2 * (0 + 1) = 1
Evaluate the sum
c/2 * 1 = 1
Evaluate the product
c/2 = 1
Multiply both sides of the equation by 2
c = 2
Hence, the value of c such that the function f is a probability density function is 2
Read more about probability density function at
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M midpoint of CD, given
MD = 3, given
MD = CM, def. of midpoint
CM = 3, substitution
Answer:
1.5s - 0.5
Step-by-step explanation:
-2.9a + 6.8 + 4.4a - 7.3
6.8 - 7.3 = -0.5
-2.9a + 4.4a = 1.5a
<em><u>1.5s - 0.5</u></em>
The balance changes by:
$100 - $75 + $85 - $150 in a month
-$40 / month
-$(40 * 12) / year
-$(40*12 / 365.25) /day
-$1.314 per day
-$1.31 per day to nearest cent.
First do the educations on the sides then add them unless you’re finding the area then multiply xoxo
