몰 질량 of Ageliferin (C22H24Br2N10O2) is 620.2998 g/mol
C22H24Br2N10O2 중량과 몰 사이의 변환
다음 물질의 원소 조성 C22H24Br2N10O2
요소 | 상징 | 원자량 | 원자 | 질량 비율 |
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탄소 | C | 12.0107 | 22 | 42.5980 | 수소 | H | 1.00794 | 24 | 3.8998 | 브로민 | Br | 79.904 | 2 | 25.7630 | 질소 | N | 14.0067 | 10 | 22.5805 | 산소 | O | 15.9994 | 2 | 5.1586 |
몰질량을 단계별로 계산하기 |
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먼저 C22H24Br2N10O2에 있는 각 원자의 수를 계산합니다.
C: 22, H: 24, Br: 2, N: 10, 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 (C22H24Br2N10O2) = ∑ Counti * Weighti =
Count(C) * Weight(C) + Count(H) * Weight(H) + Count(Br) * Weight(Br) + Count(N) * Weight(N) + Count(O) * Weight(O) =
22 * 12.0107 + 24 * 1.00794 + 2 * 79.904 + 10 * 14.0067 + 2 * 15.9994 =
620.2998 g/mol
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화학 구조 |
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![C22H24Br2N10O2 - 화학 구조](data:images/png;base64,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) 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관련 화합물
힐 시스템의 공식은 C22H24Br2N10O2
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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 |