Simplify cosθ + cosθtan2θ. 1 cscθ secθ sin2θ
is it \[\tan^2 \theta ~?\]
\[ \huge\rm \cosθ + \cosθ\tan^2θ\] like this ?
yes thats right
alright rewrite tan^2 in terms of cos and sin tan= ??
what do u mean im a little confused
http://www.analyzemath.com/trigonometry/trigonometric_formulas.html bookmark this link you really need this for trig
i was asking what's the reciprocal of tan ?
adj / opp
yes that's correct |dw:1446737957964:dw|
that's the relation between trig functions sin, cos , tan and csc ,sec ,cot are reciprocal of each other tan x=sinx over cosx
ok
\[ \huge\rm \cosθ + \cosθ\color{ReD}{tan^2θ}\] we need to rewrite tan^2 in terims of sin cos \[\tan^2 \theta = \frac{\sin^2 \theta}{\cos^2 \theta}\]
ok i got that now so wat do ido next
replace tan^2 with sin^2/cos^2 and then simplify \[ \huge\rm \cosθ + \cosθ*\color{ReD}{\frac{sin^2 \theta }{cos^2 \theta }}\]
cos^2 is same as cos times cos
but how would i simplify it
\[ \huge\rm \cosθ + \cosθ*\color{ReD}{\frac{sin^2 \theta }{cos^2 \theta }}\] \[\cos \theta + \frac{\cos \theta *\sin^2 \theta}{\cos \theta *\cos \theta}\] cos^2 can be written as cos times cos now canyou cancel out anything ?
oh ok so its the sin
sin ??
what do you mean ?
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