Whakaoti i te tant=

$$\tan t =$$

Kimi Pārōnaki e ai ki t

$$\frac{1}{\left(\cos(t)\right)^{2}}$$

Ngā Upane e Whakamahi ana i te Ture Pārōnaki mō te Otinga

Whakamahia te tautuhinga o te pātapa.

$$\frac{\mathrm{d}}{\mathrm{d}t}(\frac{\sin(t)}{\cos(t)})$$

Mō ngā pānga e rua e taea ana te pārōnaki, ko te pārōnaki o te otinga o ngā pānga e rua ko te tauraro whakareatia ki te pārōnaki o te taurunga tango i te taurunga whakareatia ki te pārōnaki o te tauraro, ā, ka whakawehea te katoa ki te tauraro kua pūruatia.

$$\frac{\cos(t)\frac{\mathrm{d}}{\mathrm{d}t}(\sin(t))-\sin(t)\frac{\mathrm{d}}{\mathrm{d}t}(\cos(t))}{\left(\cos(t)\right)^{2}}$$

Ko te pārōnaki o sin(t) ko cos(t), me te pārōnaki o cos(t) ko −sin(t).

$$\frac{\cos(t)\cos(t)-\sin(t)\left(-\sin(t)\right)}{\left(\cos(t)\right)^{2}}$$

Whakarūnātia.

$$\frac{\left(\cos(t)\right)^{2}+\left(\sin(t)\right)^{2}}{\left(\cos(t)\right)^{2}}$$

Whakamahia te Tuakiri Pythagorean.

$$\frac{1}{\left(\cos(t)\right)^{2}}$$

Whakamahia te tautuhinga o te whenu taupoki.

$$\left(\sec(t)\right)^{2}$$

Aromātai

$$\tan(t)$$