Pure math 2/3

$$\frac{3\ \sqrt[\ ]{3}}{8}$$

$$\frac{5\ \sqrt[\ ]{3}}{8}$$

$$\frac{8\ \sqrt[\ ]{3}}{3}$$

$$\frac{8\ \sqrt[\ ]{3}}{5}$$

(i) $$\frac{\tan\theta}{2\cos^2\theta}$$
(ii) x= 1.46

(i) $$\frac{2\tan\theta}{\cos^2\theta}$$
(ii) x= -2.54

(i) $$\frac{2\tan\theta}{\cos^2\theta}$$
(ii) x=2.54

(i) $$\frac{\tan\theta}{2\cos^2\theta}$$

(ii) x = -2.54

3

1/2

1/6

no correct answer

(i) ln x = $$-\frac{2}{3}kt\ \sqrt[\ ]{t}+\ln100$$

(ii) t = 64.1

(i) ln x = $$\frac{2}{3}kt\ \sqrt[\ ]{t}+\ln100$$

(ii) t = 110

(i) ln x = $$-\frac{2}{3}kt\ \sqrt[\ ]{t}+\ln100$$

(ii) t = 110

(i) ln x = $$\frac{2}{3}kt\ \sqrt[\ ]{t}+\ln100$$

(ii) t = 64.1

1

no correct answer

$$e^y\frac{\text{d}x}{\text{d}y}$$

$$e^y$$

$$\int_{\ }^{\ }\left(\frac{1}{x^2+1}\right)\ dx$$

$$\int_{\ }^{\ }\cos x\ dx$$

$$\int_{\ }^{\ }\sin x\ dx$$

$$\int_{\ }^{\ }\ln x\ dx$$

tan^(-1) (x) - x +c

😃

😏

x = 2^(1/2)
p = 3.40

x = 2^(1/3)
p = 3.40

x = 2^(1/3)
p = 3.51

x = 2^(1/2)
p = 3.51

$$\frac{\left(\pi^2-8\right)}{32}$$

$$\frac{\left(\pi^2-4\right)}{32}$$

$$\frac{\left(\pi^2-8\right)}{16}$$

$$\frac{\left(\pi^2-4\right)}{16}$$

$$\frac{4}{e}$$

$$\frac{e}{4}$$

$$\frac{2}{e}$$

$$\frac{e}{2}$$