몰 질량 of Rhynchophylline (C22H28N2O4) is 384.4687 g/mol
C22H28N2O4 중량과 몰 사이의 변환
다음 물질의 원소 조성 C22H28N2O4
요소 | 상징 | 원자량 | 원자 | 질량 비율 |
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탄소 | C | 12.0107 | 22 | 68.7274 | 수소 | H | 1.00794 | 28 | 7.3406 | 질소 | N | 14.0067 | 2 | 7.2863 | 산소 | O | 15.9994 | 4 | 16.6457 |
몰질량을 단계별로 계산하기 |
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먼저 C22H28N2O4에 있는 각 원자의 수를 계산합니다.
C: 22, H: 28, N: 2, O: 4
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 (C22H28N2O4) = ∑ Counti * Weighti =
Count(C) * Weight(C) + Count(H) * Weight(H) + Count(N) * Weight(N) + Count(O) * Weight(O) =
22 * 12.0107 + 28 * 1.00794 + 2 * 14.0067 + 4 * 15.9994 =
384.4687 g/mol
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화학 구조 |
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![C22H28N2O4 - 화학 구조](data:images/png;base64,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) 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관련 화합물
힐 시스템의 공식은 C22H28N2O4
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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 |