Answer:
Traditional 401 (K) plan
Step-by-step explanation:
The fact that the contributions to the pension plan are deducted before payroll taxes means that the plan in question is a traditional 401 (K) plan with taxes on the earnings deferred until the employee eventually withdraws funds from the pension plan.
This is quite different from Roth 401 (K) Plan where the contribution is not tax deferred ,instead contributions are made after payroll taxes have been sorted but eventual withdrawal from the plan is tax exempt.
Hello!
To find the surface area of the given cylinder, we need to use the formula of the surface area of a cylinder.
The formula for the surface area of a cylinder is SA = 2πrh + 2πr².
In this formula, r is the radius and h is the height.
In the given diagram, we see that the height is 6 meters, and the radius 9 meters. With those values, we can substitute them into our formula and solve for the surface area.
In some cases, you are given the diameter. To find the radius, you would need to divide the diameter by two.
SA = 2π(9)(6) + 2π(9)²
SA = 54(2π) + 2(81π)
SA = 108π + 162π
SA = 270π
SA ≈ 848.2 m²
Therefore, the surface area of the given cylinder is choice A, 848.2 m².
Answer:
0.3830,0.6170
Step-by-step explanation:
Given that a process for manufacturing an electronic component yields items of which 1% are defective.
n =100 and p = 0.01
Here X no of defectives is binomial since independence and two outcomes.
Approximation to normal would be
X is N(
X is N(1,0.995)
a) the probability that the process continues given the sampling plan described
= 
(with continuity correction)
=
b) the probability that the process continues even if the process has gone bad (i.e., if the frequency of defective components has shifted to 5.0% defective)
1-0.3830
=0.6170
Answer:


Step-by-step explanation:
The figure is composed of 3 Right triangles. To find the values of the variables x and y we use the Pythagorean theorem to propose one equation.

Now we solve for x


Let's call z at the angle opposite to y
Then we have that:

Where





Now we use this angle to find the length y

Where in this case





