몰 질량 of Cafestol (C20H28O3) is 316.4345 g/mol
C20H28O3 중량과 몰 사이의 변환
다음 물질의 원소 조성 C20H28O3
요소 | 상징 | 원자량 | 원자 | 질량 비율 |
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탄소 | C | 12.0107 | 20 | 75.9127 | 수소 | H | 1.00794 | 28 | 8.9188 | 산소 | O | 15.9994 | 3 | 15.1684 |
몰질량을 단계별로 계산하기 |
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먼저 C20H28O3에 있는 각 원자의 수를 계산합니다.
C: 20, H: 28, O: 3
그런 다음 주기율표 의 각 원소에 대한 원자량을 검색합니다.
C: 12.0107, H: 1.00794, O: 15.9994
이제 원자 수와 원자량의 곱의 합을 계산합니다.
몰 질량 (C20H28O3) = ∑ Counti * Weighti =
Count(C) * Weight(C) + Count(H) * Weight(H) + Count(O) * Weight(O) =
20 * 12.0107 + 28 * 1.00794 + 3 * 15.9994 =
316.4345 g/mol
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화학 구조 |
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![C20H28O3 - 화학 구조](data:images/png;base64,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) 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관련 화합물
힐 시스템의 공식은 C20H28O3
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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 |