Fireworks are produced in batches of 5000. To test the quality you use an acceptance sampling policy with a sample of n = 50 and a threshold of c = 4. Assume your quality threshold is po = 0.1. You can use the binomial approximation for the calculations below. (a) Find the producer's risk. (b) Find the consumer's risk if the true proportion of defectives is p₁ = 0.25.

Q: Solve for x, and x2. 4 2 X1 4 17 6 5 X2 5 8 X, =O x2 =0 (Simplify vour answers. Type integers or…

A:

Q: Solve. Write the answer in interval notation. x² + 5x > 24

A: Here we have , to write in interval notation,  x2+5x>24

Q: Find the numbers. One positive number exceeds another by 4, and their product is 60.

A:

Q: Solve for x. 13 x 18 8

A:

Q: solve for x, x+96=90

A: In the given diagram, we see that the measure of the indicated angle ( ) is .

Q: Solve. 2r + 8 4 2r - 4 2 The solution set is

A:

Q: Solve for x, and x2. 4 5 X1 19 3 2 X2 9 (Simplify your answers. Type integers or fractions.)

A:

Q: Solve for æ. 8 2 66

A: Solve for x.

Q: Solve for x

A:

Q: Solve. (a-4)(a+7)=0

A: We need to solve the equation (a−4)(a+7)=0

Q: 2x x + 2 12 8

A: