bentuk sederhana dari (3y4 × 6y7):9y4 adalah ​

Berikut ini adalah pertanyaan dari suryanilamd pada mata pelajaran Matematika untuk jenjang Sekolah Menengah Atas

Bentuk sederhana dari (3y4 × 6y7):9y4 adalah ​

Jawaban dan Penjelasan

Berikut ini adalah pilihan jawaban terbaik dari pertanyaan diatas.

Sifat-sifat perpangkatan:

\boxed{\begin{array}{c}{\rm {a}^{m}\times{a}^{n}={a}^{m+n}}\\\rm {a}^{m}\div{a}^{n}={a}^{m-n}\\\rm {({a}^{m})}^{n}={a}^{m\times n}\\\rm {a}^{\frac{m}{n}}=\sqrt[n]{{a}^{m}}\\\rm {a}^{-m}=\frac{1}{{a}^{m}}\\\rm {(\frac{a}{b})}^{-m}={(\frac{b}{a})}^{m}\\\rm {(\frac{a}{b})}^{m}=\frac{{a}^{m}}{{b}^{m}}\end{array}}

Jawaban:

 \frac{3 {y}^{4} \times 6 {y}^{7} }{9 {y}^{4} } = \frac{(3 \times 6) {y}^{4 + 7} }{ 9{y}^{4} } = \frac{18 {y}^{11} }{9 {y}^{4} } = \frac{18}{9} {y}^{11 - 4}

=\bf \color{blue}{2{y}^{7}}

Semoga membantu ya

\boxed{\begin{array}{c}{\colorbox{red}{\color{red}{0}}\colorbox{orange}{\color{orange}{0}}\colorbox{yellow}{\color{yellow}{0}}\colorbox{lime}{\color{lime}{0}}\colorbox{blue}{\color{blue}{0}}\colorbox{magenta}{\color{magenta}{0}}\colorbox{red}{\color{red}{0}}\colorbox{orange}{\color{orange}{0}}}\\\ \colorbox{orange}{\color{orange}{0}}\colorbox{yellow}{\color{yellow}{0}}\colorbox{white}{\color{white}{0}}\colorbox{white}{\color{white}{0}}\colorbox{white}{\color{white}{0}}\colorbox{white}{\color{white}{0}}\colorbox{white}{\color{white}{0}}\colorbox{yellow}{\color{yellow}{0}}\\\ \colorbox{yellow}{\color{yellow}{0}}\colorbox{lime}{\color{lime}{0}}\colorbox{white}{\color{white}{0}}\colorbox{magenta}{\color{magenta}{0}}\colorbox{red}{\color{red}{0}}\colorbox{orange}{\color{orange}{0}}\colorbox{white}{\color{white}{0}}\colorbox{lime}{\color{lime}{0}}\\\ \colorbox{lime}{\color{lime}{0}}\colorbox{blue}{\color{blue}{0}}\colorbox{white}{\color{white}{0}}\colorbox{red}{\color{red}{0}}\colorbox{orange}{\color{orange}{0}}\colorbox{yellow}{\color{yellow}{0}}\colorbox{white}{\color{white}{0}}\colorbox{blue}{\color{blue}{0}}\\\ \colorbox{blue}{\color{blue}{0}}\colorbox{magenta}{\color{magenta}{0}}\colorbox{white}{\color{white}{0}}\colorbox{orange}{\color{orange}{0}}\colorbox{yellow}{\color{yellow}{0}}\colorbox{lime}{\color{lime}{0}}\colorbox{white}{\color{white}{0}}\colorbox{magenta}{\color{magenta}{0}}\\\ \colorbox{magenta}{\color{magenta}{0}}\colorbox{white}{\color{white}{0}}\colorbox{white}{\color{white}{0}}\colorbox{yellow}{\color{yellow}{0}}\colorbox{lime}{\color{lime}{0}}\colorbox{white}{\color{white}{0}}\colorbox{white}{\color{white}{0}}\colorbox{red}{\color{red}{0}}\\\ \colorbox{red}{\color{red}{0}}\colorbox{white}{\color{white}{0}}\colorbox{white}{\color{white}{0}}\colorbox{lime}{\color{lime}{0}}\colorbox{blue}{\color{blue}{0}}\colorbox{white}{\color{white}{0}}\colorbox{white}{\color{white}{0}}\colorbox{orange}{\color{orange}{0}}\\\ \colorbox{orange}{\color{orange}{0}}\colorbox{yellow}{\color{yellow}{0}}\colorbox{lime}{\color{lime}{0}}\colorbox{blue}{\color{blue}{0}}\colorbox{magenta}{\color{magenta}{0}}\colorbox{red}{\color{red}{0}}\colorbox{orange}{\color{orange}{0}}\colorbox{yellow}{\color{yellow}{0}}\end{array}}

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Last Update: Thu, 06 Jan 22