몰 질량 of Neopterin (C9H11N5O4) is 253.2147 g/mol
C9H11N5O4 중량과 몰 사이의 변환
다음 물질의 원소 조성 C9H11N5O4
요소 | 상징 | 원자량 | 원자 | 질량 비율 |
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탄소 | C | 12.0107 | 9 | 42.6896 | 수소 | H | 1.00794 | 11 | 4.3786 | 질소 | N | 14.0067 | 5 | 27.6578 | 산소 | O | 15.9994 | 4 | 25.2740 |
몰질량을 단계별로 계산하기 |
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먼저 C9H11N5O4에 있는 각 원자의 수를 계산합니다.
C: 9, H: 11, N: 5, O: 4
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 (C9H11N5O4) = ∑ Counti * Weighti =
Count(C) * Weight(C) + Count(H) * Weight(H) + Count(N) * Weight(N) + Count(O) * Weight(O) =
9 * 12.0107 + 11 * 1.00794 + 5 * 14.0067 + 4 * 15.9994 =
253.2147 g/mol
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화학 구조 |
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![C9H11N5O4 - 화학 구조](data:images/png;base64,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) 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관련 화합물
힐 시스템의 공식은 C9H11N5O4
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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 |