Efficient Table Design Tips in Word | Boost Productivity & Formatting

Jan 09, 2025

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Learn expert tips for designing tables in Word to enhance productivity and formatting. This guide covers useful techniques to create efficient and visually appealing tables. Improve your skills in working with tables to create professional documents.

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Efficient Table Design Tips in Word | Boost Productivity & Formatting

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Week 4 Table Example Working in Word

EXAMPLE 4

You are skiing on a mountain with an altitude of 1200 meters. The angle of depression is 21 o . About how far do you ski down the mountain? EXAMPLE 4 Find a hypotenuse using an angle of depression SKIING = opp hyp 1200 = x x sin 21 o 1200. x = sin 21 o 1200. x 0.3584 ANSWER

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EXAMPLE 4

EXAMPLE 4. Find the volume of an oblique cylinder. Find the volume of the oblique cylinder. SOLUTION. Cavalieri’s Principle allows you to use Theorem 12.7 to find the volume of the oblique cylinder. V = π r 2 h. Formula for volume of a cylinder. = π(4 2 )(7). Substitute known values.

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Example of Decision Table

Example of Decision Table. Vijay L. Vora (Assist. Professor, MCA Department) Murlidhar College, Bhavnagar Road, Rajkot. Example

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EXAMPLE 4

You are designing a logo to sell daffodils. Use the information given. Determine whether m EBA = m DBC . Equation. Explanation. Reason. m ∠ 1 = m ∠ 3. m EBA = m 3+ m 2. m EBA = m 1+ m 2. Substitute m 1 for m 3 . EXAMPLE 4. Use properties of equality.

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Example: Contingency Table

Example: Contingency Table. Contingency Tables: Context 1. Samples are “drug” and “placebo” ; observed variable “improve” or “don’t improve”. Contingency Tables: Context 2. Observe eye color( red/purple) and wing shape (normal/vestigial). Example: Context 1 (cont).

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Frequency Table Example

Frequency Table Example. Problem 24 page 46. Put the disk from the book in and find the Excel files and scroll down to Trough. You get this. Click on Data on the main menu and scroll to PivotTable and PivotChart Report to have this pop up. Have these two checked and hit next.

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EXAMPLE 4

2. Verify the identity = sin q . 1. –. =. 2. 2. 2. 2. 2. 2. 2. sec q – 1. sec q. sec q. sec q – 1. sec q . sec q. sec q. 2. 1. = 1 – ( ). sec q. 2. = 1 – cos q . 2. = s in q . EXAMPLE 4. Verify a trigonometric identity.

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Decision Table Example

State of Nature Alternatives Favorable Market Unfavorable Market Construct large plant $200,000 –$180,000 Construct small plant $100,000 –$ 20,000 Do nothing $ 0 $ 0. Decision Table Example. Table A.1. EMV for node 1 = $10,000.

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example 4

example 4. Loan Repayment. Chapter 4.3. A business property is purchased with a promise to pay off a $60,000 loan plus the $16,500 interest on this loan by making 60 monthly payments of $1275. The amount of money remaining to be paid on the loan plus interest is given by the function

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EXAMPLE 4

Dice. When two six-sided dice are rolled, there are 36 possible outcomes, as shown. Find the probability of the given event. The sum is not 6. The sum is less than or equal to 9. EXAMPLE 4. Find probabilities of complements. P ( sum is not 6). = 1 – P ( sum is 6). 5. = 1 –. 36.

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EXAMPLE 4

Because TPQ and QPR form a linear pair, the sum of their measures is 180. ANSWER. The correct answer is B. EXAMPLE 4. Standardized Test Practice. SOLUTION. Because TPQ and QPR form a linear pair, the sum of their measures is 180°. The correct answer is B.

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EXAMPLE 4

STEP 1. Write the prime factorization of each expression. 12 a 3 = 2 2 3 a a a. 9 a 2 = 3 3 a a. EXAMPLE 4. Finding the GCF of Monomials. Find the greatest common factor of 12 a 3 and 9 a 2. STEP 2. Find the common factors, 3 and a 2 . The GCF is their product. ANSWER.

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EXAMPLE 4

Trapeze. The photograph shows some of the angles formed by the ropes in a trapeze apparatus. Identify the congruent angles. If m DEG = 157° , what is m GKL ?. SOLUTION. There are two pairs of congruent angles:. DEF JKL and DEG GKL.

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EXAMPLE 4

In the diagram of C, QR = ST = 16 . Find CU. Chords QR and ST are congruent, so by Theorem 10.6 they are equidistant from C . Therefore, CU = CV. EXAMPLE 4. Use Theorem 10.6. SOLUTION. CU = CV. Use Theorem 10.6. 2 x = 5 x – 9. Substitute. Solve for x. x = 3.

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EXAMPLE 4

Shopping Mall.

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EXAMPLE 4

SCULPTURE: The sculpture on the right is drawn on a graph where units are measured in inches. What is the approximate length of SR , the depth of a seat?. EXAMPLE 4. Find the distance between two parallel lines. 120 – 110. 10. 2. 110 – 80. 30. 3. –. –. =. =. =. =.

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EXAMPLE 4

In the diagram, N is the incenter of ABC . Find ND. By the Concurrency of Angle Bisectors of a Triangle Theorem, the incenter N is equidistant from the sides of ABC . So, to find ND , you can find NF in NAF . Use the Pythagorean Theorem stated on page 18. EXAMPLE 4.

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EXAMPLE 4

Some ice sculptures are made by filling a mold with water and then freezing it. You are making such an ice sculpture for a school dance. It is to be shaped like a pyramid with a height that is 1 foot greater than the length of each side of its square base. The volume of

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EXAMPLE 4

EXAMPLE 4. Solve a multi-step problem. SHOPPING. A discount shoe store is having a sale, as described in the advertisement shown. • Use the information in the ad to write a system of inequalities for the regular footwear prices and possible sale prices.

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EXAMPLE 4

log (4 x – 7) = log ( x + 5). 5. 5. Solve log (4 x – 7) = log ( x + 5). 5. 5. ANSWER. The solution is 4. EXAMPLE 4. Solve a logarithmic equation. SOLUTION. Write original equation. 4 x – 7 = x + 5. Property of equality for logarithmic equations. 3 x – 7 = 5.

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EXAMPLE 4

EXAMPLE 4. Solve a multi-step problem. COLLECTOR CAR. The owner of a 1953 Hudson Hornet convertible sold the car at an auction. The owner bought it in 1984 when its value was $11,000. The value of the car increased at a rate of 6.9% per year. a.

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EXAMPLE 4

Maps. The scale of the map at the right is 1 inch : 26 miles . Find the actual distance from Pocahontas to Algona. EXAMPLE 4. Use a scale drawing. SOLUTION. Use a ruler. The distance from Pocahontas to Algona on the map is about 1.25 inches . Let x be the actual distance in miles.

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