몰 질량 of Epoxyagroclavine (C16H18N2O) is 254.3269 g/mol
C16H18N2O 중량과 몰 사이의 변환
다음 물질의 원소 조성 C16H18N2O
요소 | 상징 | 원자량 | 원자 | 질량 비율 |
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탄소 | C | 12.0107 | 16 | 75.5607 | 수소 | H | 1.00794 | 18 | 7.1337 | 질소 | N | 14.0067 | 2 | 11.0147 | 산소 | O | 15.9994 | 1 | 6.2909 |
몰질량을 단계별로 계산하기 |
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먼저 C16H18N2O에 있는 각 원자의 수를 계산합니다.
C: 16, H: 18, 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 (C16H18N2O) = ∑ Counti * Weighti =
Count(C) * Weight(C) + Count(H) * Weight(H) + Count(N) * Weight(N) + Count(O) * Weight(O) =
16 * 12.0107 + 18 * 1.00794 + 2 * 14.0067 + 1 * 15.9994 =
254.3269 g/mol
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화학 구조 |
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![C16H18N2O - 화학 구조](data:images/png;base64,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) 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관련 화합물
힐 시스템의 공식은 C16H18N2O
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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 |