몰 질량 of C25H21N5O (MK-2206) is 407.4671 g/mol
C25H21N5O 중량과 몰 사이의 변환
다음 물질의 원소 조성 C25H21N5O
요소 | 상징 | 원자량 | 원자 | 질량 비율 |
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탄소 | C | 12.0107 | 25 | 73.6912 | 수소 | H | 1.00794 | 21 | 5.1947 | 질소 | N | 14.0067 | 5 | 17.1875 | 산소 | O | 15.9994 | 1 | 3.9265 |
몰질량을 단계별로 계산하기 |
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먼저 C25H21N5O에 있는 각 원자의 수를 계산합니다.
C: 25, H: 21, N: 5, O: 1
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 (C25H21N5O) = ∑ Counti * Weighti =
Count(C) * Weight(C) + Count(H) * Weight(H) + Count(N) * Weight(N) + Count(O) * Weight(O) =
25 * 12.0107 + 21 * 1.00794 + 5 * 14.0067 + 1 * 15.9994 =
407.4671 g/mol
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화학 구조 |
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![C25H21N5O - 화학 구조](data:images/png;base64,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) 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관련 화합물
힐 시스템의 공식은 C25H21N5O
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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 |