Which property is demonstrated in the equation

(2+x)+3y = 3y+(2+x)

I could be wrong, but I do not think it matters what you put

Here is what I mean:

2+x=2+x

3y=3y

Despite the value, of what you pit for x or y, the sum is always equivalent. So you can pretty much put any value and it will be accurate. I hope this helps. :)

Step-by-step explanation:

Hello!

The FMA Company designed a new type of bowling ball and want to test if the new bowling average differs from the bowling average of the old model. Symbolically μ≠155

Sample:

n= 120 men bowling in scratch leagues

sample mean x[bar]= 170

variance δ²= 100

The hypothesis is:

H₀:μ=155

H₁:μ≠155

α: 0.05

The statistic to use for this hypothesis, assuming that the variable has a normal distribution.

Z= x[bar]-μ ≈ N(0;1)

δ/√n

The critical region for this test is two-tailed, this means you'll reject the null hypothesis to small or big values of the statistic.

= = -1.96

= = 1.96

You'll reject the null hypothesis to values of Z≤-1.96 or Z≥1.96.

Under the null Hypothesis the statistic value is:

Z= x[bar]-μ

δ/√n

Z= 170-155

10/√120

Z= 15/0.913 = 16.42

Decision: Reject the null Hypothesis.

I hope you have a SUPER day!