(a) To find: The area of five 1 × 1 squares.

Question

Want to see the full answer?

Answer 1

Question

Chapter 14.2, Problem 11MC

To determine

(a)

To find:

The area of five 1 × 1 squares.

To determine

(b)

To find:

The perimeter of five 1 × 1 squares.

To determine

(c) (i)

To find:

The minimum number of squares that can be added so that the shape has a perimeter of 18

To determine

(c) (ii)

To find:

The maximum number of squares.

To determine

(c) (iii)

To find:

The maximum area the new shape could have and still have a perimeter of 18.

To determine

(d) (i)

To find:

The minimum number of squares that can be added so that the shape has a perimeter of 18

To determine

(d) (ii)

To find:

The maximum number of squares that can be added.

To determine

(d) (iii)

To find:

The maximum area the new shape could have and still have a perimeter of 18.

To determine

(e)

To explore:

The shapes that are made up of more than five squares.

Expert Solution & Answer

Want to see the full answer?

Check out a sample textbook solution

See solution

Students have asked these similar questions

Please solve the following Probability Problem, please show all work and solve what is asked: HW 1.w. (Special game)The atmosphere has heated up and a fight erupted! There are n + 1players and somebody threw the first punch. Once a person is punched,they punch another person in the group at random. What are the oddsthat after m iterations:a) Nobody punches the person who started it?b) Nobody gets punched twice?Now take it up a notch: imagine the first person punched N other peopleat random, and once someone gets punched, they punch another N peoplein the group at random, and so on. Again, what are the odds that afterm iterations:a) Nobody punches the person who started it?b) Nobody gets punched twice?

Q1. A chest of drawers has 3 drawers. Each drawer has 2 boxes. The boxes of one drawer contain a silver coin in each respectively, the boxes of another a gold coin in each box, and the boxes of the third drawer a gold and a silver coin, respectively. A drawer is selected at random and a box from the drawer is selected at random and opened. The coin is found to be silver. What is the probability that the coin in the other box is gold? (Harder Problem)

Write codes to perform the functions in each of these cases i. ii. Apply cd command to tell STATA the filepath associated with your "favorite folder" (use the same name for the favorite folder that we have been using in class) Apply log using command to tell stata that you are creating a log file to record the codes and the outcomes of these codes. Make sure your log file is called loghwa1_W25.smcl. Do not forget to include the replace option. iii. Get help for the "regress" command & include a screenshot of the outcome of this code iv. V. Open a stata file stored in STATA memory called pop2000.dta Continue from question iv. Save this file in your favorite folder (current working directory) using a different name & a replace option

Answer 2

Question

Chapter 14.2, Problem 11MC

To determine

(a)

To find:

The area of five 1 × 1 squares.

To determine

(b)

To find:

The perimeter of five 1 × 1 squares.

To determine

(c) (i)

To find:

The minimum number of squares that can be added so that the shape has a perimeter of 18

To determine

(c) (ii)

To find:

The maximum number of squares.

To determine

(c) (iii)

To find:

The maximum area the new shape could have and still have a perimeter of 18.

To determine

(d) (i)

To find:

The minimum number of squares that can be added so that the shape has a perimeter of 18

To determine

(d) (ii)

To find:

The maximum number of squares that can be added.

To determine

(d) (iii)

To find:

The maximum area the new shape could have and still have a perimeter of 18.

To determine

(e)

To explore:

The shapes that are made up of more than five squares.

Expert Solution & Answer

Want to see the full answer?

Check out a sample textbook solution

See solution

Answer 3

Question

Chapter 14.2, Problem 11MC

To determine

(a)

To find:

The area of five 1 × 1 squares.

To determine

(b)

To find:

The perimeter of five 1 × 1 squares.

To determine

(c) (i)

To find:

The minimum number of squares that can be added so that the shape has a perimeter of 18

To determine

(c) (ii)

To find:

The maximum number of squares.

To determine

(c) (iii)

To find:

The maximum area the new shape could have and still have a perimeter of 18.

To determine

(d) (i)

To find:

The minimum number of squares that can be added so that the shape has a perimeter of 18

To determine

(d) (ii)

To find:

The maximum number of squares that can be added.

To determine

(d) (iii)

To find:

The maximum area the new shape could have and still have a perimeter of 18.

To determine

(e)

To explore:

The shapes that are made up of more than five squares.

Expert Solution & Answer

Want to see the full answer?

Check out a sample textbook solution

See solution

Answer 4

Question

Chapter 14.2, Problem 11MC

To determine

(a)

To find:

The area of five 1 × 1 squares.

To determine

(b)

To find:

The perimeter of five 1 × 1 squares.

To determine

(c) (i)

To find:

The minimum number of squares that can be added so that the shape has a perimeter of 18

To determine

(c) (ii)

To find:

The maximum number of squares.

To determine

(c) (iii)

To find:

The maximum area the new shape could have and still have a perimeter of 18.

To determine

(d) (i)

To find:

The minimum number of squares that can be added so that the shape has a perimeter of 18

To determine

(d) (ii)

To find:

The maximum number of squares that can be added.

To determine

(d) (iii)

To find:

The maximum area the new shape could have and still have a perimeter of 18.

To determine

(e)

To explore:

The shapes that are made up of more than five squares.

Expert Solution & Answer

Want to see the full answer?

Check out a sample textbook solution

See solution

Answer 5

Chapter 14.2, Problem 11MC

To determine

(a)

To find:

The area of five 1 × 1 squares.

To determine

(b)

To find:

The perimeter of five 1 × 1 squares.

To determine

(c) (i)

To find:

The minimum number of squares that can be added so that the shape has a perimeter of 18

To determine

(c) (ii)

To find:

The maximum number of squares.

To determine

(c) (iii)

To find:

The maximum area the new shape could have and still have a perimeter of 18.

To determine

(d) (i)

To find:

The minimum number of squares that can be added so that the shape has a perimeter of 18

To determine

(d) (ii)

To find:

The maximum number of squares that can be added.

To determine

(d) (iii)

To find:

The maximum area the new shape could have and still have a perimeter of 18.

To determine

(e)

To explore:

The shapes that are made up of more than five squares.

Answer 6

Chapter 14.2, Problem 11MC

To determine

(a)

To find:

The area of five 1 × 1 squares.

Answer 7

Chapter 14.2, Problem 11MC

To determine

(a)

To find:

The area of five 1 × 1 squares.

Answer 8

To determine

(b)

To find:

The perimeter of five 1 × 1 squares.

Answer 9

To determine

(b)

To find:

The perimeter of five 1 × 1 squares.

Answer 10

To determine

(c) (i)

To find:

The minimum number of squares that can be added so that the shape has a perimeter of 18

Answer 11

To determine

(c) (i)

To find:

The minimum number of squares that can be added so that the shape has a perimeter of 18

Answer 12

To determine

(c) (ii)

To find:

The maximum number of squares.

Answer 13

To determine

(c) (ii)

To find:

The maximum number of squares.

Answer 14

To determine

(c) (iii)

To find:

The maximum area the new shape could have and still have a perimeter of 18.

Answer 15

To determine

(c) (iii)

To find:

The maximum area the new shape could have and still have a perimeter of 18.

Answer 16

To determine

(d) (i)

To find:

The minimum number of squares that can be added so that the shape has a perimeter of 18

Answer 17

To determine

(d) (i)

To find:

The minimum number of squares that can be added so that the shape has a perimeter of 18

Answer 18

To determine

(d) (ii)

To find:

The maximum number of squares that can be added.

Answer 19

To determine

(d) (ii)

To find:

The maximum number of squares that can be added.

Answer 20

To determine

(d) (iii)

To find:

The maximum area the new shape could have and still have a perimeter of 18.

Answer 21

To determine

(d) (iii)

To find:

The maximum area the new shape could have and still have a perimeter of 18.

Answer 22

To determine

(e)

To explore:

The shapes that are made up of more than five squares.

Answer 23

To determine

(e)

To explore:

The shapes that are made up of more than five squares.

Answer 24

Expert Solution & Answer

Answer 25

Expert Solution & Answer

Answer 26

Want to see the full answer?

Check out a sample textbook solution

See solution

Answer 27

Ch. 14.1 - In track, the second lane from the inside of the...Ch. 14.1 - Prob. 3MC Ch. 14.1 - Observe that it is possible to build a triangle...Ch. 14.1 - a. Help each person in the group find his or her...Ch. 14.1 - Jerry wants to design a gold chain 60 cm long made...Ch. 14.1 - A student claims that the circumference of a...Ch. 14.1 - A student asks why 227 cannot always be used as...Ch. 14.1 - A Student imagines a wire stretched around Earth....Ch. 14.1 - Which of these units would be the best to use to...Ch. 14.1 - If Freds rope is 12 inches long, about how long is...

(a) To find: The area of five 1 × 1 squares.

Solution Summary: The author explains how to find the perimeter of a given shape.

Videos

(a)

To find:

The area of five 1 × 1 squares.

(b)

To find:

The perimeter of five 1 × 1 squares.

(c) (i)

To find:

The minimum number of squares that can be added so that the shape has a perimeter of 18

(c) (ii)

To find:

The maximum number of squares.

(c) (iii)

To find:

The maximum area the new shape could have and still have a perimeter of 18.

(d) (i)

To find:

The minimum number of squares that can be added so that the shape has a perimeter of 18

(d) (ii)

To find:

The maximum number of squares that can be added.

(d) (iii)

To find:

The maximum area the new shape could have and still have a perimeter of 18.

(e)

To explore:

The shapes that are made up of more than five squares.

Want to see the full answer?

Chapter 14 Solutions

(a) To find: The area of five 1 × 1 squares.

Solution Summary: The author explains how to find the perimeter of a given shape.

Videos

(a) To find: The area of five 1 × 1 squares.

(b) To find: The perimeter of five 1 × 1 squares.

(c) (i) To find: The minimum number of squares that can be added so that the shape has a perimeter of 18

(c) (ii) To find: The maximum number of squares.

(c) (iii) To find: The maximum area the new shape could have and still have a perimeter of 18.

(d) (i) To find: The minimum number of squares that can be added so that the shape has a perimeter of 18

(d) (ii) To find: The maximum number of squares that can be added.

(d) (iii) To find: The maximum area the new shape could have and still have a perimeter of 18.

(e) To explore: The shapes that are made up of more than five squares.

Want to see the full answer?

Chapter 14 Solutions

(a)

To find:

The area of five 1 × 1 squares.

(b)

To find:

The perimeter of five 1 × 1 squares.

(c) (i)

To find:

The minimum number of squares that can be added so that the shape has a perimeter of 18

(c) (ii)

To find:

The maximum number of squares.

(c) (iii)

To find:

The maximum area the new shape could have and still have a perimeter of 18.

(d) (i)

To find:

The minimum number of squares that can be added so that the shape has a perimeter of 18

(d) (ii)

To find:

The maximum number of squares that can be added.

(d) (iii)

To find:

The maximum area the new shape could have and still have a perimeter of 18.

(e)

To explore:

The shapes that are made up of more than five squares.