モル質量 of C18H12N5O6 (DPPH) is 394.3178 g/mol
C18H12N5O6 の重量とモルの間で変換します
の元素組成 C18H12N5O6
元素 | 記号 | 原子量 | 原子 | 重量パーセント |
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炭素 | C | 12.0107 | 18 | 54.8270 | 水素 | H | 1.00794 | 12 | 3.0674 | 窒素 | N | 14.0067 | 5 | 17.7607 | 酸素 | O | 15.9994 | 6 | 24.3449 |
モル質量を段階的に計算する |
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まず、C18H12N5O6 内の各原子の数を計算します。
C: 18, H: 12, N: 5, O: 6
次に、周期表の各元素の原子量を調べます。
C: 12.0107, H: 1.00794, N: 14.0067, O: 15.9994
次に、原子数と原子量の積の合計を計算します。
モル質量 (C18H12N5O6) = ∑ Counti * Weighti =
Count(C) * Weight(C) + Count(H) * Weight(H) + Count(N) * Weight(N) + Count(O) * Weight(O) =
18 * 12.0107 + 12 * 1.00794 + 5 * 14.0067 + 6 * 15.9994 =
394.3178 g/mol
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化学構造 |
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![C18H12N5O6 - 化学構造](data:images/png;base64,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) 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外観 |
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DPPH は、安定したフリーラジカル分子で構成される暗色の結晶性粉末です。 |
関連化合物
ヒル方式による化学式 C18H12N5O6
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モル質量(molar mass)とモル重量(molar weight)の計算化合物のモル質量を計算するには、化合物の式を入力し、「計算」をクリックします。 入力には以下のものを使用できます:
- 任意の化学元素. 化学記号は最初の文字を大文字にし、残りの文字は小文字で入力します。 Ca, Fe, Mg, Mn, S, O, H, C, N, Na, K, Cl, Al.
- 官能基:D, T, Ph, Me, Et, Bu, AcAc, For, Tos, Bz, TMS, tBu, Bzl, Bn, Dmg
- 括弧 () または括弧 []。
- 化合物の慣用名.
モル質量の計算の例: NaCl, Ca(OH)2, K4[Fe(CN)6], CuSO4*5H2O, 硝酸, 過マンガン酸カリウム, エタノール, フルクトース, カフェイン, 水.
.モルマス計算機は、一般的な化合物名、ヒル式、元素組成、質量パーセント組成、原子パーセント組成を表示し、重量からモル数への変換とその逆が可能です。
分子量(molecular weight)と分子質量(molecular mass)の計算
化合物の分子量を計算するには、化合物の式を入力し、各元素の後に同位体の質量数を角括弧で囲んで指定します。
分子量計算の例:
C[14]O[16]2,
S[34]O[16]2.
定義
- 分子質量 (分子量) は、物質1分子の質量であり、統一原子質量単位(u)で表現されます。 (1 uは炭素12の1原子の質量の12分の1に等しい)
- モル質量は、物質の1モルの質量であり、g/molの単位で表されます。
- モルは、原子や分子などの非常に小さな実体を大量に測定するための標準的な科学単位です。 1 モルには正確に 6.022 × 10 23 個の粒子 (アボガドロ数) が含まれています。
モル質量を計算する手順
- 化合物を特定する:化合物の化学式を書き留めます。たとえば、水は H 2 O であり、2 つの水素原子と 1 つの酸素原子が含まれていることを意味します。
- 原子量を調べる:化合物に存在する各元素の原子量を調べます。原子質量は通常周期表に記載されており、原子質量単位 (amu) で表されます。
- 各元素のモル質量を計算します。各元素の原子質量に、化合物内のその元素の原子の数を掛けます。
- それらを加算します。ステップ 3 の結果を加算して、化合物の総モル質量を取得します。
例: モル質量の計算
二酸化炭素 (CO 2 ) のモル質量を計算してみましょう。
- 炭素 (C) の原子質量は約 12.01 amu です。
- 酸素 (O) の原子質量は約 16.00 amu です。
- CO 2には 1 つの炭素原子と 2 つの酸素原子があります。
- 二酸化炭素のモル質量は、12.01 + (2 × 16.00) = 44.01 g/mol です。
各原子量は NISTの記事を参照しています。 関連:アミノ酸の分子量 |