몰 질량 of Neotame (C20H30N2O5) is 378.4626 g/mol
C20H30N2O5 중량과 몰 사이의 변환
다음 물질의 원소 조성 C20H30N2O5
요소 | 상징 | 원자량 | 원자 | 질량 비율 |
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탄소 | C | 12.0107 | 20 | 63.4710 | 수소 | H | 1.00794 | 30 | 7.9897 | 질소 | N | 14.0067 | 2 | 7.4019 | 산소 | O | 15.9994 | 5 | 21.1374 |
몰질량을 단계별로 계산하기 |
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먼저 C20H30N2O5에 있는 각 원자의 수를 계산합니다.
C: 20, H: 30, N: 2, O: 5
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 (C20H30N2O5) = ∑ Counti * Weighti =
Count(C) * Weight(C) + Count(H) * Weight(H) + Count(N) * Weight(N) + Count(O) * Weight(O) =
20 * 12.0107 + 30 * 1.00794 + 2 * 14.0067 + 5 * 15.9994 =
378.4626 g/mol
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화학 구조 |
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![C20H30N2O5 - 화학 구조](data:images/png;base64,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) 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관련 화합물
힐 시스템의 공식은 C20H30N2O5
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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 |