몰 질량 of 2,4-Dinitrochlorobenzene (C6H3ClN2O4) is 202.5520 g/mol
C6H3ClN2O4 중량과 몰 사이의 변환
다음 물질의 원소 조성 C6H3ClN2O4
요소 | 상징 | 원자량 | 원자 | 질량 비율 |
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탄소 | C | 12.0107 | 6 | 35.5781 | 수소 | H | 1.00794 | 3 | 1.4929 | 염소 | Cl | 35.453 | 1 | 17.5032 | 질소 | N | 14.0067 | 2 | 13.8302 | 산소 | O | 15.9994 | 4 | 31.5956 |
몰질량을 단계별로 계산하기 |
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먼저 C6H3ClN2O4에 있는 각 원자의 수를 계산합니다.
C: 6, H: 3, Cl: 1, N: 2, O: 4
그런 다음 주기율표 의 각 원소에 대한 원자량을 검색합니다.
C: 12.0107, H: 1.00794, Cl: 35.453, N: 14.0067, O: 15.9994
이제 원자 수와 원자량의 곱의 합을 계산합니다.
몰 질량 (C6H3ClN2O4) = ∑ Counti * Weighti =
Count(C) * Weight(C) + Count(H) * Weight(H) + Count(Cl) * Weight(Cl) + Count(N) * Weight(N) + Count(O) * Weight(O) =
6 * 12.0107 + 3 * 1.00794 + 1 * 35.453 + 2 * 14.0067 + 4 * 15.9994 =
202.5520 g/mol
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화학 구조 |
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![C6H3ClN2O4 - 화학 구조](data:images/png;base64,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) 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모습 |
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2,4-디니트로클로로벤젠은 유기 용매에 용해되는 노란색 고체입니다. |
관련 화합물
힐 시스템의 공식은 C6H3ClN2O4
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계산 몰 질량 (몰 중량)화합물의 몰 질량을 계산하려면 공식을 입력하고 '계산'을 클릭하세요. 화학식에서 당신은 다음과 같은 것들을 사용할 수 있습니다 :
- 어떤 화학 원소. 화학 기호의 첫 글자를 대문자로 하고 나머지 글자는 소문자를 사용합니다. Ca, Fe, Mg, Mn, S, O, H, C, N, Na, K, Cl, Al.
- 기능 그룹 :D, T, Ph, Me, Et, Bu, AcAc, For, Tos, Bz, TMS, tBu, Bzl, Bn, Dmg
- 괄호() 또는 대괄호 []입니다.
- 관용명
몰 질량 계산의 예 : NaCl, Ca(OH)2, K4[Fe(CN)6], CuSO4*5H2O, 질산, 과망간산 칼륨, 에탄올, 과당, 카페인, 물.
몰 질량 계산기는 또한 일반적인 화합물 이름, Hill 공식, 원소 구성, 질량 백분율 구성, 원자 백분율 구성을 표시하고 무게를 몰수로 또는 그 반대로 변환할 수 있습니다.
컴퓨팅 분자량 (분자량)
화합물의 분자량을 계산하려면 공식을 입력하고 각 원소 뒤에 동위원소 질량수를 대괄호 안에 지정하세요.
분자량 계산의 예 :
C[14]O[16]2,
S[34]O[16]2.
정의
- molecular_mass_def
- 몰질량은 (molar weight) 어떤 물질이 1몰 있을때의 질량을 이야기 하고 단위는 g/mol입니다.
- 두더지는 원자나 분자와 같은 매우 작은 물질을 대량으로 측정하기 위한 표준 과학 단위입니다. 1몰에는 정확히 6.022 ×10 23 입자(아보가드로 수)가 들어 있습니다.
몰 질량을 계산하는 단계
- 화합물 식별: 화합물의 화학식을 적습니다. 예를 들어, 물은 H 2 O입니다. 이는 수소 원자 2개와 산소 원자 1개를 포함한다는 의미입니다.
- 원자 질량 찾기: 화합물에 존재하는 각 원소의 원자 질량을 찾아보세요. 원자 질량은 일반적으로 주기율표에서 찾을 수 있으며 원자 질량 단위(amu)로 표시됩니다.
- 각 원소의 몰 질량을 계산합니다. 각 원소의 원자 질량에 화합물에 포함된 해당 원소의 원자 수를 곱합니다.
- 합산: 3단계의 결과를 더하여 화합물의 총 몰 질량을 구합니다.
예: 몰질량 계산
이산화탄소(CO 2 )의 몰질량을 계산해 보겠습니다.
- 탄소(C)의 원자 질량은 약 12.01 amu입니다.
- 산소(O)의 원자 질량은 약 16.00amu입니다.
- CO 2 에는 탄소 원자 1개와 산소 원자 2개가 있습니다.
- 이산화탄소의 몰 질량은 12.01 + (2 × 16.00) = 44.01 g/mol입니다.
각 원소와 동위원소의 질량을 NIST기사를 참조하십시오 href='http://physics.nist.gov/cgi-bin/Compositions/stand_alone.pl'> a> 관련 : 아미노산의 분자량 |