Lutasin ang (3(-24/29)-2)^2=(-24/29-5)(9(-24/29)+4)

$$( 3 ( \frac { - 24 } { 29 } ) - 2 ) ^ { 2 } = ( \frac { - 24 } { 29 } - 5 ) ( 9 ( \frac { - 24 } { 29 } ) + 4 )$$

Kumpirmahin

Mga Hakbang ng Solution

Maaaring maisulat muli ang fraction na \frac{-24}{29} bilang -\frac{24}{29} sa pamamagitan ng pag-extract sa negative sign.

$$\left(3\left(-\frac{24}{29}\right)-2\right)^{2}=\left(\frac{-24}{29}-5\right)\left(9\times \frac{-24}{29}+4\right)$$

I-multiply ang 3 at -\frac{24}{29} para makuha ang -\frac{72}{29}.

$$\left(-\frac{72}{29}-2\right)^{2}=\left(\frac{-24}{29}-5\right)\left(9\times \frac{-24}{29}+4\right)$$

I-subtract ang 2 mula sa -\frac{72}{29} para makuha ang -\frac{130}{29}.

$$\left(-\frac{130}{29}\right)^{2}=\left(\frac{-24}{29}-5\right)\left(9\times \frac{-24}{29}+4\right)$$

Kalkulahin ang -\frac{130}{29} sa power ng 2 at kunin ang \frac{16900}{841}.

$$\frac{16900}{841}=\left(\frac{-24}{29}-5\right)\left(9\times \frac{-24}{29}+4\right)$$

Maaaring maisulat muli ang fraction na \frac{-24}{29} bilang -\frac{24}{29} sa pamamagitan ng pag-extract sa negative sign.

$$\frac{16900}{841}=\left(-\frac{24}{29}-5\right)\left(9\times \frac{-24}{29}+4\right)$$

I-subtract ang 5 mula sa -\frac{24}{29} para makuha ang -\frac{169}{29}.

$$\frac{16900}{841}=-\frac{169}{29}\left(9\times \frac{-24}{29}+4\right)$$

Maaaring maisulat muli ang fraction na \frac{-24}{29} bilang -\frac{24}{29} sa pamamagitan ng pag-extract sa negative sign.

$$\frac{16900}{841}=-\frac{169}{29}\left(9\left(-\frac{24}{29}\right)+4\right)$$

I-multiply ang 9 at -\frac{24}{29} para makuha ang -\frac{216}{29}.

$$\frac{16900}{841}=-\frac{169}{29}\left(-\frac{216}{29}+4\right)$$

Idagdag ang -\frac{216}{29} at 4 para makuha ang -\frac{100}{29}.

$$\frac{16900}{841}=-\frac{169}{29}\left(-\frac{100}{29}\right)$$

I-multiply ang -\frac{169}{29} at -\frac{100}{29} para makuha ang \frac{16900}{841}.

$$\frac{16900}{841}=\frac{16900}{841}$$

Ikumpara ang \frac{16900}{841} at \frac{16900}{841}.

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