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distributif (penyebaran) [tex]5 \times (2 + 4) = [/tex]​

Berikut ini adalah pertanyaan dari nurhalizalizanur619 pada mata pelajaran Matematika untuk jenjang Sekolah Menengah Pertama

Distributif (penyebaran)
5 \times (2 + 4) =
​

Jawaban dan Penjelasan

Berikut ini adalah pilihan jawaban terbaik dari pertanyaan diatas.

\large{ \colorbox{lavender}{ \purple{ \boxed{ \green{ \star{ \purple{ \rm{«Penyelesaian \: Soal»: \green{ \star}}}}}}}}}

\:

\huge{ \purple{ \mathfrak{♡Pembahasan♡ : }}}

\:

Sifat Distributif

  • \purple{ \boxed{ \sf{a \times (b + c) = (a \times b) + (a \times c)}}}

\:

\: \: \: \: \: \: \: \: \: \: \: \colorbox{yellow}{ \sf{5 × (2 + 4)}}

= \sf{5 × (2 + 4)}

= \sf{ (5 × 2) + (5 × 4)}

= \sf{10 + (5 × 4)}

= \sf{10 + 20}

= \underline{\boxed{\red{\bf{30}}}}

\:

_________________________________________________________________________________________________________________________

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=====

\colorbox{ff0000}{} \colorbox{ff4000}{}\colorbox{ff8000}{}\colorbox{ffc000}{}\colorbox{ffff00}{}\colorbox{c0ff00}{}\colorbox{80ff00}{}\colorbox{40ff00}{}\colorbox{00ff00}{}\colorbox{00ff40}{}\colorbox{00ff80}{}\colorbox{00ffc0}{}\colorbox{00ffff}{}\colorbox{00c0ff}{}\colorbox{0080ff}{}\colorbox{0040ff}{}\colorbox{0000ff}{}\colorbox{4000ff}{}\colorbox{8000ff}{}\colorbox{c000ff}{}\colorbox{ff00ff}{}\colorbox{ff00c0}{}\colorbox{ff00a0}{}\colorbox{ff0080}{}\colorbox{ff0040}{}

\:

\colorbox{black} { \blue{ \boxed{ \boxed{\rm\color{FF6666}{༆@}\color{FFB266}{O}\color{B2FF66}{n}\color{66FF66}{l}\color{66FFFF}{y}\color{66B2FF}{Y}\color{6666FF}{o}\color{B266FF}{o}\color{FF66FF}{j}\color{FF66B2}{i}\color{FF9999}{n}\color{FFCC99}{࿐}}}}}

[tex]\large{ \colorbox{lavender}{ \purple{ \boxed{ \green{ \star{ \purple{ \rm{«Penyelesaian \: Soal»: \green{ \star}}}}}}}}}[/tex][tex] \: [/tex][tex]\huge{ \purple{ \mathfrak{♡Pembahasan♡ : }}}[/tex][tex] \: [/tex]Sifat Distributif[tex] \purple{ \boxed{ \sf{a \times (b + c) = (a \times b) + (a \times c)}}}[/tex][tex] \: [/tex][tex] \: \: \: \: \: \: \: \: \: \: \: \colorbox{yellow}{ \sf{5 × (2 + 4)}}[/tex]= [tex]\sf{5 × (2 + 4)}[/tex]= [tex]\sf{ (5 × 2) + (5 × 4)}[/tex]= [tex]\sf{10 + (5 × 4)}[/tex]= [tex]\sf{10 + 20}[/tex]= [tex]\underline{\boxed{\red{\bf{30}}}}[/tex][tex] \: [/tex][tex]_________________________________________________________________________________________________________________________[/tex][tex] \\ \\ \\ \\ \\ \\ \\ \\ \\ \\ \\ \\ \\ \\ [/tex]=====[tex]\colorbox{ff0000}{} \colorbox{ff4000}{}\colorbox{ff8000}{}\colorbox{ffc000}{}\colorbox{ffff00}{}\colorbox{c0ff00}{}\colorbox{80ff00}{}\colorbox{40ff00}{}\colorbox{00ff00}{}\colorbox{00ff40}{}\colorbox{00ff80}{}\colorbox{00ffc0}{}\colorbox{00ffff}{}\colorbox{00c0ff}{}\colorbox{0080ff}{}\colorbox{0040ff}{}\colorbox{0000ff}{}\colorbox{4000ff}{}\colorbox{8000ff}{}\colorbox{c000ff}{}\colorbox{ff00ff}{}\colorbox{ff00c0}{}\colorbox{ff00a0}{}\colorbox{ff0080}{}\colorbox{ff0040}{}[/tex][tex] \: [/tex][tex]\colorbox{black} { \blue{ \boxed{ \boxed{\rm\color{FF6666}{༆@}\color{FFB266}{O}\color{B2FF66}{n}\color{66FF66}{l}\color{66FFFF}{y}\color{66B2FF}{Y}\color{6666FF}{o}\color{B266FF}{o}\color{FF66FF}{j}\color{FF66B2}{i}\color{FF9999}{n}\color{FFCC99}{࿐}}}}}[/tex]

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Last Update: Sat, 07 Jan 23
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