Whakaoti i te -x^5+(y^2+x^2y^2)+({x}^5+{y}^2-{x}^2{y}^2)

$$- { x }^{ 5 } +( { y }^{ 2 } + { x }^{ 2 } { y }^{ 2 } )+( { x }^{ 5 } + { y }^{ 2 } - { x }^{ 2 } { y }^{ 2 } )$$

Aromātai

$$2y^{2}$$

Ngā Upane Otinga

Pahekotia te -x^{5} me x^{5}, ka 0.

$$y^{2}+x^{2}y^{2}+y^{2}-x^{2}y^{2}$$

Pahekotia te y^{2} me y^{2}, ka 2y^{2}.

$$2y^{2}+x^{2}y^{2}-x^{2}y^{2}$$

Pahekotia te x^{2}y^{2} me -x^{2}y^{2}, ka 0.

$$2y^{2}$$

Kimi Pārōnaki e ai ki y

$$4y$$

Ngā Upane e Whakamahi ana i te Tautuhinga o te Pārōnaki

Pahekotia te -x^{5} me x^{5}, ka 0.

$$\frac{\mathrm{d}}{\mathrm{d}y}(y^{2}+x^{2}y^{2}+y^{2}-x^{2}y^{2})$$

Pahekotia te y^{2} me y^{2}, ka 2y^{2}.

$$\frac{\mathrm{d}}{\mathrm{d}y}(2y^{2}+x^{2}y^{2}-x^{2}y^{2})$$

Pahekotia te x^{2}y^{2} me -x^{2}y^{2}, ka 0.

$$\frac{\mathrm{d}}{\mathrm{d}y}(2y^{2})$$

Ko te pārōnaki o ax^{n} ko nax^{n-1}.

$$2\times 2y^{2-1}$$

Whakareatia 2 ki te 2.

$$4y^{2-1}$$

Tango 1 mai i 2.

$$4y^{1}$$

Mō tētahi kupu t, t^{1}=t.

$$4y$$