몰 질량 of C25H36O2 (Variecolin) is 368.5521 g/mol
C25H36O2 중량과 몰 사이의 변환
다음 물질의 원소 조성 C25H36O2
요소 | 상징 | 원자량 | 원자 | 질량 비율 |
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탄소 | C | 12.0107 | 25 | 81.4722 | 수소 | H | 1.00794 | 36 | 9.8455 | 산소 | O | 15.9994 | 2 | 8.6823 |
몰질량을 단계별로 계산하기 |
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먼저 C25H36O2에 있는 각 원자의 수를 계산합니다.
C: 25, H: 36, O: 2
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 (C25H36O2) = ∑ Counti * Weighti =
Count(C) * Weight(C) + Count(H) * Weight(H) + Count(O) * Weight(O) =
25 * 12.0107 + 36 * 1.00794 + 2 * 15.9994 =
368.5521 g/mol
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화학 구조 |
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![C25H36O2 - 화학 구조](data:images/png;base64,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) 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관련 화합물
힐 시스템의 공식은 C25H36O2
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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 |