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Pearson Edexcel Level 1/Level 2 GCSE (9-1) in Mathematics (1MA1) - Autumn Half Term #1 - Number - (Some of) N1, N2 and N3. Negative Numbers and BIDMAS

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Pearson Edexcel Level 1/Level 2 GCSE (9-1) in Mathematics (1MA1) - Autumn Half Term #1 - Number - (Some of) N1, N2 and N3. Negative Numbers and BIDMAS Questions And Correct Answers (100%) Pass Negative Numbers - definition - correct answers-A negative number is a number whose value is always less than zero and it has a minus (-) sign before it. On a number line, negative numbers are represented on the left side of zero. Negative numbers are numbers that have a minus sign as a prefix. They can be integers, decimals, or fractions. For example, -6 and -15 are negative numbers. Rules for Negative Numbers - correct answers-- The sum of two negative numbers is a negative number. For example, -5 + (-1) = -6 - The sum of a positive number and a negative number is the difference between two numbers. The sign of the bigger absolute value is placed before the result. For example, -9 + 3 = -6 - The product of a negative number and a positive number is a negative number. For example, -9 × 2 = -18 - The product of two negative numbers is a positive number. For example, -6 × -3 =18 - While dividing negative numbers, if the signs are the same, the result is positive. For example, -56 ÷ -7 = 8 - While dividing negative numbers, if the signs are different, the result is negative. For

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Institution
Pearson Edexcel Level
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Pearson Edexcel Level

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Uploaded on
November 30, 2024
Number of pages
3
Written in
2024/2025
Type
Exam (elaborations)
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Pearson Edexcel Level 1/Level 2 GCSE (9
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-1) in Mathematics (1MA1) -
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Autumn Half Term #1 - Number -
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(Some of) N1, N2 and N3. Negative Numb
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ers and BIDMAS Questions And Correct
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Answers (100%) Pass de de




NegativedeNumbersde-dedefinitionde-decorrectdeanswers-
Adenegativedenumberdeisdeadenumberdewhosedevaluedeisdealwaysdelessdethandezerodeanddeitdehasdea
deminusde(-

)designdebeforedeit.deOndeadenumberdeline,denegativedenumbersdearederepresenteddeondethedeleftdesi
dedeofdezero.deNegativedenumbersdearedenumbersdethatdehavedeademinusdesigndeasdeadeprefix.deTh
eydecandebedeintegers,dedecimals,deordefractions.deFordeexample,de-6deandde-
15dearedenegativedenumbers.
RulesdefordeNegativedeNumbersde-decorrectdeanswers--
deThedesumdeofdetwodenegativedenumbersdeisdeadenegativedenumber.deFordeexample,de-5de+de(-

1)de=de-6
-
deThedesumdeofdeadepositivedenumberdeanddeadenegativedenumberdeisdethededifferencedebetweendet

wodenumbers.deThedesigndeofdethedebiggerdeabsolutedevaluedeisdeplaceddebeforedethederesult.deFor
deexample,de-9de+de3de=de-6

-
deThedeproductdeofdeadenegativedenumberdeanddeadepositivedenumberdeisdeadenegativedenumber.deF

ordeexample,de-9de×de2de=de-18
-deThedeproductdeofdetwodenegativedenumbersdeisdeadepositivedenumber.deFordeexample,de-6de×de-
3de=18
-
deWhilededividingdenegativedenumbers,deifdethedesignsdearedethedesame,dethederesultdeisdepositive.de

Fordeexample,de-56de÷de-7de=de8
-
deWhilededividingdenegativedenumbers,deifdethedesignsdearededifferent,dethederesultdeisdenegative.de

Fordeexample,de-32de÷de4de=de-8
AdditiondeofdeNegativedeNumbersde-decorrectdeanswers--
deCasede1:deWhendeadenegativedenumberdeisdeaddeddetodeadenegativedenumber,dewedeadddethedenu

mbersdeanddeusedethedenegativedesigndeindethedeanswer.deFordeexample,de-7de+de(-de4)de=de-7de-
de4de=de-

11.deIndeotherdewords,dethedesumdeofdetwodenegativedenumbersdealwaysderesultsdeindeadenegativede
number.deTodeadddeadenegativedenumberdewedemovedetodethedeleftdeondethedenumberdeline.

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