Question

add the following fractions 6 2/8 +2/8 step by step explanation​

Answer 1

$\huge\mathscr{\fcolorbox{black}{lavender}{\purple{Answer}}}$

$\large\rm{\boxed{Given}}$

$\tt\large6 \frac{2}{8} + \frac{2}{8}$

$\large{\fcolorbox{black}{j}{\blue{Solution}}}$

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$\tt{\rightarrow\red{Multiply \: the \: first \: mixed}} \\ \tt \red{\:fraction's \: denominator \: (8)} \\ \tt \red{\: with \: 2nd \: fraction's \: numerator (2)} \\ = \tt\small\frac{8 \times 6 + 2}{8} + \frac{8 \times 2}{8} \\ \tt {\rightarrow\red{Now, \: Multiply \: the \: denominator}} \\ \tt{\red{of \: the \: first \: mixed \: fraction}} \\ \tt{\red{\: (8) \: with \: (6) \: and \: then (+)}} \\ \tt{\red{\: it \: with \: the \: numerator \: (2)}} \\ \tt{\red{\: and \: after \: that \: just \: multiply}} \tt{\red{\: the \: Denominator \: (8) \: with}} \\ \tt{\red{\: the \: first \: mixed \: fraction's \: numerator \: (2)}} \\ = \tt\frac{50}{8} + \tt\frac{16}{8} \\ = \tt\frac{50 \times 8 + 16 \times 8}{8 \times 8} \\ \tt{\rightarrow\red{Now, \: Just \: multiply \: the \: first}} \\ \tt{\red{\:fraction's \: numerator \: with \: the \: second}} \\ \tt{\red{\: fraction's \: denominator \: and \: second \: fraction's}} \\ \tt{\red{\: numerator \: with\: the \: first}} \\ \tt{\red{\:fraction's \: denominator}} \\ \\ \tt{\rightarrow\red{Now, \: multiply \: 50 \: with \: 8}} \\ \tt{\red{\:and \: 16 \: with \: 8 \: and}} \\ \tt{\red{\:down \: both \: the \: denominators}} \\ \tt{\red{\:with \: each \: other.}}$

$= \small\tt\frac{400 + 128}{64}$

$\large\mathcal\green{\underline{Result:}}$

$\large\rm\frac{528}{64} \: is \: your \: answer.$

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