Negative number rules printable

    • What are the rules for positive and negative numbers?

      In division, rules vary slightly from multiplication. A positive number divided by a positive is always positive and a negative divided by a positive or vice-versa is always negative. When dividing a negative by a negative, you divide the absolute values by each other. You cannot divide by zero.


    • What is the division rule for negative numbers?

      The rule used to divide two negative numbers is to also follow normal division principles. When you divide two negative numbers, the answer is always a positive number. For example, -4 divided by -2 equals 2. When both numbers are negative, the negatives cancel out, resulting in the answer always being a positive number.


    • What are the rules for adding and subtracting negative numbers?

      Here’s the up and down rule for adding a negative number: Adding a negative number is the same as subtracting a positive number — go down on the number line. Subtracting a negative number is the same as adding a positive number — go up on the number line.


    • What are the rules of multiplying negatives?

      When multiplying and dividing more than two positive and negative numbers, use the Even-Odd Rule: Count the number of negative signs — if you have an even number of negatives, the result is positive, but if you have an odd number of negatives, the result is negative.


    • [PDF File]Indices or Powers

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      •use the rules of indices to simplify expressions involving indices •use negative and fractional indices. Contents 1. Introduction 2 2. The first rule: am × an = am+n 3 3. The second rule: (am)n = amn 3 4. The third rule: am ÷ an = am−n 4 5. The fourth rule: a0 = 1 4 6. The fifth rule: a−1 = …

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    • [PDF File]Adding Positive and Negative Numbers Date Period

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      ©B r2O0N1C2n MKOuJt Da4 JS bo pf atWwwalrle d cLZLACb.w Y gA ElYl n orZi tg shit fs 4 HreJs Qepr0v hedF.9 k 8M ca 2d yel bw 6i QtqhQ 2IHnmfCi GnIi ht3e P bAHlGgerb vrca N o19.C Worksheet by Kuta Software LLC

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    • [PDF File]Signed Numbers and Order of Operations

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      value. The answer has the sign of the number with the larger absolute value. SUBTRACTION: To subtract signed numbers, add the opposite of the number being subtracted. Follow addition rules. MULTIPLICATION: Multiplying two numbers with the same sign has positive answer. Multiplying two numbers with different signs has a negative answer.

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    • [PDF File]Rules of arithmetic

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      Key Point All real numbers are either positive or negative. Number lines can be used to show the positions of positive and negative numbers. Positive three may be written as +3 and negative three may be written as −3 to distinguish the signs from the operations add (+) and subtract (−).

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    • [PDF File]INTEGER RULES REFERENCE SHEET

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      INTEGER RULES REFERENCE SHEET FREE ONE PAGE INTEGER RULES! GREAT HOMEWORK HELPER FOR ... on a number line. THE NUMBER LINE NEGATIVE NUMBERS POSITIVE NUMBERS Absolute Value- The distance a number is from zero on the number line. An absolute value is never negative. Examples: l-5 l = 5 and l 5 l = 5 ADDING INTEGERS ...

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    • [PDF File]WORKING WITH INTEGERS: 1. Adding Rules

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      The sum of a negative and a positive number: First subtract: The answer gets the sign of the larger number (- 7) + 4 = -3 6 + (-9) = - 3 (- 3) + 7 = 4 5 + ( -3) = 2 ... When working with rules for positive and negative numbers try and think of weight loss or balancing a check book to help solidify why this works.

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    • [PDF File]The Formal Rules of Algebra - University of North Georgia

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      "Like signs produce a positive number; unlike signs, a negative number." 12. Rules for 0 . 𝒂· 𝟎= 𝟎· 𝒂 = 𝟎. If. 𝒂≠𝟎, then. 𝟎 𝒂 = 𝟎, but 𝒂 𝟎 is not defined . 13. Multiplying/Factoring . π’Ž(𝒂 + 𝒃)= π’Žπ’‚ + π’Žπ’ƒ. The distributive rule/ Common factor . 14. The same operation on both sides of an ...

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    • [PDF File]INTEGER CHEAT SHEET

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      Absolute Value- The distance a number is from zero on the number line. An absolute value is never negative. Examples: l-5 l = 5 and l 5 l = 5 ADDING INTEGERS SAME SIGN- Add and Keep the Sign! Add the absolute value of the numbers and keep the same sign. (positive) + (positive) = Positive (+4) + (+5) = +9 (negative) + (negative) = Negative

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    • [DOC File]Quiz: Exponents

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      Ch. 8 Quest Review: Simplifying Exponential Expressions and Scientific Notation. Finish each rule. 2. 3. 4. 5. 6. Simplify the expression.

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    • [DOC File]Here is your cheat sheet to help you remember what to do ...

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      DIFFERENT SIGN (Sum of a negative and a positive number): Think Subtraction then use the sign of the # with the larger absolute value (-7) + 4 = -3 (-3) + 7 = 4 6 + (-9) = -3 5 + (-3) = 2. 2. Subtracting Rules: REMEMBER: KEEP, CHANGE, CHANGE ...

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    • [DOC File]POSITIVE AND NEGATIVE INTEGERS

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      B. Rules for Subtracting Positive and Negative Numbers. To subtract signed numbers (either positive or negative), change the subtraction sign to addition and change the sign of the number that follows, then revert back to the addition rules. Example #1: (+8) - (+5) = (+8) + (-5) = +3. Example #2: (+7) - …

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    • [DOC File]ADJUSTED GROSS INCOME WORKSHEET - HUD

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      If line #24 is a negative number, this is the amount to be reimbursed directly to the tenant, based on having paid utilities out-of-pocket. Mandatory Earnings Disregard for Disabled Households In 2001, HUD finalized regulations (24CFR5.617) for rent-based work incentives for people with disabilities.

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    • [DOC File]FRACTIONS - YTI Career Institute

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      – Make the decimal number your numerator. Step 3 - Reduce your answer. Example: .625 - the 5 is in the thousandths column, therefore, .625 = = reduces to (Hint: Your denominator will have the same number of zeros as there are decimal . digits in the decimal number you started with - .625 has three decimal digits so the

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    • [DOC File]Guided notes: Scientific notation

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      1) First, move the decimal after the first whole number: 3 2 5 8. (use arrows to show how you move the decimal) 2) Second, add your multiplication sign and your base (10). 3 . 2 5 8 x 10. 3) Count how many spaces the decimal moved and this is the exponent. 3 . 2 5 8 x 10 (add the correct exponent)

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