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7. Use a calculator to determine \( \theta \) to the nearest degree. \( \begin{array}{lll}\text { a) } \cos \theta=0.6820 & \text { b) } \tan \theta=0.1944 & \text { c) } \sin \theta=0.9848\end{array} \)
Trigonometry Dec 16, 2024
7. Use a calculator to determine \( \theta \) to the nearest degree. \( \begin{array}{lll}\text { a) } \cos \theta=0.6820 & \text { b) } \tan \theta=0.1944 & \text { c) } \sin \theta=0.9848\end{array} \)
Trigonometry Dec 16, 2024
6. Use a calculator to evaluate to four decimal places. \( \begin{array}{lll}\text { a) } \sin 50^{\circ} & \text { b) } \cos 11^{\circ} & \text { c) } \tan 72^{\circ}\end{array} \)
Trigonometry Dec 16, 2024
Find dy/dx in terms of \( x \& y \) : \( \begin{array}{l}\text { 1. } x y-x+2 y=1 \\ \text { 2. } x^{3}+y^{3}=1 \\ \text { 3. } x^{2}+x y=y^{3} \\ \text { 4. } x^{3} y+x y^{5}=2 \\ \text { 5. } x^{2} y^{3}=2 x-y \\ \text { 6. } x^{2}+4(y-1)^{2}=4 \\ \text { 7. } \frac{x-y}{x+y}=\frac{x^{2}}{y}+1\end{array} \)
Calculus Dec 16, 2024
14 Voici des informations concernant le nombre de personnes infectées par l'influenza dans deux villes différentes. \[ \begin{array}{lll}\text { Ville (A) }\end{array} \] - Initialement, 12 personnes sont infectées. - Le nombre de personnes infectées augmente de \( 25 \% \) par jour.
Statistics Dec 16, 2024
béponse: Selon ce contexte, à quoi correspond la valeur du paramètre a? Réponse: c) Déterminez la mesure d'un côté de la base si le volume du prisme est de 1 L .
Geometry Dec 16, 2024
a) \( 4^{x ?}=2^{2} \)
Algebra Dec 16, 2024
Hi Argawan, can you please use your calculator to calculate tan29 (in degrees) and msg me once you have your answer?
Trigonometry Dec 16, 2024
MHF 4 U - Unit 5 (Chapter 7) Trigonometric Identities \& Equations 2. Prove the following trigonometric identity. Show all your work. \[ \frac{\cos ^{2} x-\sin ^{2} x}{\cos ^{2} x+\sin x \cos x}=1-\tan x \] [3] \( = \)
Trigonometry Dec 16, 2024
Homework Cam saved \( \$ 195 \) each month for the last six years while he was working. Since he has now gone back to school, his income is lower 15 points and he cannot continue to save this amount during the time he is studying. He plans to continue with his studies for three years and not withdraw any money from his savings account. Money is worth \( 5.4 \% \) compounded monthly. (a) How much will Cam have in total in his savings account when he finishes his studies? (b) How much did he contribute? (c) How much will be interest? (a) The future value is \( \$ \).
Economics Dec 16, 2024
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