몰 질량 of 6,6′-Dibromoindigo (C16H8Br2N2O2) is 420.0549 g/mol
C16H8Br2N2O2 중량과 몰 사이의 변환
다음 물질의 원소 조성 C16H8Br2N2O2
요소 | 상징 | 원자량 | 원자 | 질량 비율 |
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탄소 | C | 12.0107 | 16 | 45.7491 | 수소 | H | 1.00794 | 8 | 1.9196 | 브로민 | Br | 79.904 | 2 | 38.0445 | 질소 | N | 14.0067 | 2 | 6.6690 | 산소 | O | 15.9994 | 2 | 7.6178 |
몰질량을 단계별로 계산하기 |
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먼저 C16H8Br2N2O2에 있는 각 원자의 수를 계산합니다.
C: 16, H: 8, Br: 2, N: 2, O: 2
그런 다음 주기율표 의 각 원소에 대한 원자량을 검색합니다.
C: 12.0107, H: 1.00794, Br: 79.904, N: 14.0067, O: 15.9994
이제 원자 수와 원자량의 곱의 합을 계산합니다.
몰 질량 (C16H8Br2N2O2) = ∑ Counti * Weighti =
Count(C) * Weight(C) + Count(H) * Weight(H) + Count(Br) * Weight(Br) + Count(N) * Weight(N) + Count(O) * Weight(O) =
16 * 12.0107 + 8 * 1.00794 + 2 * 79.904 + 2 * 14.0067 + 2 * 15.9994 =
420.0549 g/mol
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화학 구조 |
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![C16H8Br2N2O2 - 화학 구조](data:images/png;base64,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모습 |
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6,6'-디브로모인디고는 역사적으로 중요한 염료인 티리안 퍼플(Tyrian purple)로도 알려진 짙은 보라색 고체입니다. |
관련 화합물
힐 시스템의 공식은 C16H8Br2N2O2
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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 |