몰 질량 of Kassinin (C59H95N15O18S) is 1334.5403 g/mol
C59H95N15O18S 중량과 몰 사이의 변환
다음 물질의 원소 조성 C59H95N15O18S
요소 | 상징 | 원자량 | 원자 | 질량 비율 |
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탄소 | C | 12.0107 | 59 | 53.0993 | 수소 | H | 1.00794 | 95 | 7.1751 | 질소 | N | 14.0067 | 15 | 15.7433 | 산소 | O | 15.9994 | 18 | 21.5797 | 황 | S | 32.065 | 1 | 2.4027 |
몰질량을 단계별로 계산하기 |
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먼저 C59H95N15O18S에 있는 각 원자의 수를 계산합니다.
C: 59, H: 95, N: 15, O: 18, S: 1
그런 다음 주기율표 의 각 원소에 대한 원자량을 검색합니다.
C: 12.0107, H: 1.00794, N: 14.0067, O: 15.9994, S: 32.065
이제 원자 수와 원자량의 곱의 합을 계산합니다.
몰 질량 (C59H95N15O18S) = ∑ Counti * Weighti =
Count(C) * Weight(C) + Count(H) * Weight(H) + Count(N) * Weight(N) + Count(O) * Weight(O) + Count(S) * Weight(S) =
59 * 12.0107 + 95 * 1.00794 + 15 * 14.0067 + 18 * 15.9994 + 1 * 32.065 =
1334.5403 g/mol
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화학 구조 |
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![C59H95N15O18S - 화학 구조](data:images/png;base64,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) 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관련 화합물
힐 시스템의 공식은 C59H95N15O18S
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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 |