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lutik1710 [3]
3 years ago
13

On average 83.1% of welds performed by a particular welder are defective. if, in one day, the welder creates three welds. what i

s the probability all of the samples are defective?
Mathematics
1 answer:
Nuetrik [128]3 years ago
4 0
Let p be 0.831 denote the percentage of defective welds and q be 0.169 denote the percentage of non-defective welds.

Using the binomial distribution, we want all three to be defective.
P(X = 3) = \binom{3}{3}(p)^{3}{q}^{3 - 3}
P(X = 3) = \binom{3}{3}(0.831)^{3}(1)
P(X = 3) = (0.831)^{3} \approx 0.573856191
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Angela’s savings account balance was 133.10 after 3 years. What would the balance be after 5 years if the interest rate remains
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In this question , we have to use compound interest formula, which is

A= P(1+r)^t

Here Amount after 3 years = $133.10

Rate of interest = 10%=0.1

TIme =3 years

So we get

133.10= P(1+0.1)^3 \\ 133.10 = P(1.1)^3 \\ 133.10 = 1.331P \\ P = 100

Now we have principal, P = $100,

Rate of interest, r =0.1

Time, t = 5 years

So we will get

A = 100(1+0.1)^5 \\ A = 100(1.1)^5 \\ A = 161.051

So the balance after 5 years will be $161.05 .

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4 years ago
QRST is a parallelogram with diagonals (QS) ̅ and (RT) ̅ intersecting at point A. If (RT) ̅=x+15 and (RA) ̅=2x+3, what is the le
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The length of the diagonal of the parallelogram RT is 18 units.

Step-by-step explanation:

RT=x+15

RA=2x+3

The point of intersection of the diagonals divides each one of the diagonal in to equal parts, then:

RA=TA=2x+3

RT=2 RA

Replacing RT by x+15 and RA by 2x+3 in the equation above:

x+15=2(2x+3)

Eliminating the parenheses applying the distributive property in the multiplication on the right side of the equation:

x+15=2(2x)+2(3)

Multiplying:

x+15=4x+6

Solving for x: Subtracting x and 6 both sides of the equation:

x+15-x-6=4x+6-x-6

Subtracting:

9=3x

Dividing both sides of the equation by 3:

9/3=3x/3

Dividing:

3=x

x=3

Replacing x by 3 in the equation:

RT=x+15

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RT=18


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