몰 질량 of Dimethyltryptamine-N-oxide (C12H16N2O) is 204.2682 g/mol
C12H16N2O 중량과 몰 사이의 변환
다음 물질의 원소 조성 C12H16N2O
요소 | 상징 | 원자량 | 원자 | 질량 비율 |
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탄소 | C | 12.0107 | 12 | 70.5584 | 수소 | H | 1.00794 | 16 | 7.8950 | 질소 | N | 14.0067 | 2 | 13.7140 | 산소 | O | 15.9994 | 1 | 7.8325 |
몰질량을 단계별로 계산하기 |
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먼저 C12H16N2O에 있는 각 원자의 수를 계산합니다.
C: 12, H: 16, N: 2, O: 1
그런 다음 주기율표 의 각 원소에 대한 원자량을 검색합니다.
C: 12.0107, H: 1.00794, N: 14.0067, O: 15.9994
이제 원자 수와 원자량의 곱의 합을 계산합니다.
몰 질량 (C12H16N2O) = ∑ Counti * Weighti =
Count(C) * Weight(C) + Count(H) * Weight(H) + Count(N) * Weight(N) + Count(O) * Weight(O) =
12 * 12.0107 + 16 * 1.00794 + 2 * 14.0067 + 1 * 15.9994 =
204.2682 g/mol
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화학 구조 |
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![C12H16N2O - 화학 구조](data:images/png;base64,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) 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관련 화합물
힐 시스템의 공식은 C12H16N2O
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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, 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 |