Abag contains 2 Snicker
1 answer:
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Answer:
Probability of a sample that contains exactly two defective parts is .0037 or .37%
Step-by-step explanation:
As we know if P is the probability of achieving k results in n trials then probability formula is P =
In this formula n = number of trials
k = number of success
(n-k) = number of failures
p = probability of success in one trial
q = (1-p) = probability of failure in one trial
In this sum n = 5
k = 2
number failures (n-k) = (5-2) = 3
p = 2% which can be written as .02
q = 98% Which can be written as .98
Now putting these values in the formula
P =
P =
= 5×4×3×2×1/3×2×1×2×1
= 5×2 =10
P = 10×(.02)²×(.98)³
= .0037 or .37%
Answer:
Please check the explanation.
Step-by-step explanation:
<u>Even Functions:</u>
The function is unchanged when it is reflected about the y-axis.
i.e.
f(-x) = f(x)
<u>Odd Functions:</u>
The function is unchanged when it is rotated 180° about the origin.
i.e.
f(-x) = -f(x)
<u>Neither Functions:</u>
f(-x) ≠ -f(x)
Let us check the given functions:
- f(x) = Vx²9
plug –x in for x
f(-x) = V(-x)²9
f(-x) = Vx²9
f(-x) = f(x)
Therefore, the function f(x) = Vx²9 is even function.
- g(x) = |x-3|
plug –x in for x
as
and
so
f(-x) ≠ f(x)
f(-x) ≠ -f(x)
Thus,
g(x) = |x-3| is neither an even nor an odd function.
- g(x) = x + x²
plug –x in for x
g(-x) = (-x) + (-x)²
g(-x) = -x + x²
g(-x) = -(x-x²)
so
f(-x) ≠ f(x)
f(-x) ≠ -f(x)
Thus, it is neither an even nor an odd function.
Thus,
g(x) = x + x² is neither an even nor an odd function.