Answer:
Answer for the question :
Consider the optimization problem where A m × n , m ≥ n , and b m .
a. Show that the objective function for this problem is a quadratic function, and write down the gradient and Hessian of this quadratic.
b. Write down the fixed-step-size gradient algorithm for solving this optimization problem.
c. Suppose that Find the largest range of values for α such that the algorithm in part b converges to the solution of the problem.
is explained din the attachment.
Step-by-step explanation:
Answer:
$21
Step-by-step explanation:
Answer:
21
Step-by-step explanation:
First, find the unit rate for 4 cars. 28 divided by 4 equals 7. Then, just multiply 7 by 3 and you get 21
Answer:
5
Step-by-step explanation:
Answer:
1. 0.20 m, 200 mm
2. 152 cm, 1520 mm
Step-by-step explanation:
You may be familiar with a place-value chart that names the digits of a number based on their relationship to the decimal point. It might look like ...
(units) . (tenths) (hundredths) (thousandths)
So a number like 0.2 units can be rewritten in terms of hundredths or thousandths like this:
0.200 units = 20.0 hundredths = 200. thousandths
The name that's attached depends on where you put the decimal point.
___
When the units are meters, the corresponding names are ...
(meters) . (decimeters) (centimeters) (millimeters)
1. That is 0.200 meters = 20.0 centimeters = 200. millimeters.
2. 1.520 meters = 152.0 centimeters = 1520. millimeters.
Answer:
65°
Step-by-step explanation:
To obtain Angle A, we use the cosine rule ;
Cos A = (b² + c² - a²) / 2bc
Cos A = (12² + 14² - 14²) / 2(12)(14)
Cos A = 144 / 336
A = Cos^-1(144/336)
A = 64.62°
A = 65°
should Daryl move his plant to a warmer location before leaving?
An inequality to model the problem is
The solution is
Answer:
yes.
Step-by-step explanation:
if he's gone for EXACTLY 6 hours, the plant will be at -10°C when he returns. However, it's stated that he plans to be gone for AT LEAST 6 hours, which means he should probably put the plant indoors or somewhere warmer so he doesn't have to rush home.