Posted by **Anonymous** on Sunday, August 28, 2011 at 11:00am.

The breaking strength (in pounds) of a certain new synthetic is normally distributed, with a mean of 169 and a variance of 9. The material is considered defective if the breaking strength is less than 163 pounds. What is the probability that a single, randomly selected piece of material will be defective? (Give the answer to two decimal places.)

- algebra/math -
**Reiny**, Sunday, August 28, 2011 at 12:28pm
I am not certain if you use the standard notation that variance = (standard deviation)^2

if so , then SD = 3

I make use of this webpage for routine standard deviation problems

http://davidmlane.com/hyperstat/z_table.html

enter the mean of 169 and sd of 3, then click the "below" button and enter 163

I got a probability of.002275

If you meant your sd to be 9, make the necessary changes in your input

## Answer this Question

## Related Questions

- math - The breaking strength (in pounds) of a certain new synthetic is normally ...
- Algebra - The breaking strength (in pounds) of a certain new synthetic is ...
- Math - The breaking strength (in pounds) of a certain new synthetic is normally ...
- math - The breaking strength (in pounds) of a certain new synthetic is normally ...
- math - The breaking strength (in pounds) of a certain new synthetic is normally ...
- math - The breaking strength (in pounds) of a certain new synthetic is normally ...
- math - The breaking strength (in pounds) of a certain new synthetic is normally ...
- MATH - The breaking strength (in pounds) of a certain new synthetic is normally ...
- math - The breaking strength (in pounds) of a certain new synthetic is normally ...
- algebra - The breaking strength (in pounds) of a certain new synthetic is ...

More Related Questions