• How does the value of sinA change as angle a increases and decreases?
I'm sorry, the question is unclear. As A increases and decreases?
fixed lol sorry
It increases as the angle increases and decreases as the angle decreases
thankyou
My pleasure :)
llol
Need anything else?
hmmm
When in doubt, plug in values from your unit circle. sin(0)=0 sin(pi/6)=11/2 sin(pi/4)=sqrt(2)/2 and so on, as it increases, it gets larger
sin(pi/6)=1/2*
• How does the value of cosA change as angle a increases and decreases?
Do the same, cos(0)=? cos(pi/6)=? cos(pi/4)=? View the pattern and see :D
no lol sowwy
Ok lol, cos(0)=1 cos(pi/6)=sqrt(3)/2 cos(pi/4)=sqrt(2)/2 cos(pi/3)=1/2 Can you see a pattern?
still no v~v
sqrt(3)/2 > sqrt(2)/2 > 1/2 ; Cos A decreases as A increases and vice versa
\[\frac{\sqrt{3}}{2}=0.866025\] \[\frac{\sqrt{2}}{2}=0.707107\] It gets smaller and smaller.
who is right v~v
We both said the same thing lol. cos(A) decreases as A increases.
oh lol okayz :)
• What happens to the value of tanA as you increase angle A ?
Again we would use the same method. tan(0)=0 tan(pi/6)=sqrt(3)/3 tan(pi/4)=1 tan(pi/3)=sqrt(3)
still dont understand it lolz
And sqrt(3)/3<1<sqrt(3), from which we can deduce that Tan A increases as a increases and vice versa
As 0<pi/6<pi/4<pi/3 and sqrt(3)/3<1<sqrt(3), tan A increases as A increases and vice versa
they both increase???
Perhaps this would help you visualize?
Think of it as "0<pi/6<pi/4<pi/3" being the different values of A and sqrt(3)/3<1<sqrt(3) being the corresponding values of tan A
so they both are rising
Yes, as the other one rises
If one would decrease, so would the other
:D • How do the reciprocal values change compared to the other functions?
Simply put, as they're the reciprocals of the other ratios, they just wortk the opposite way :)
csc is the reciprocal of sin, sec is the reciprocal of cos, and cot is the reciprocal of tangent
lol okay :)
• Which values are always less than 1
What do you mean?
thts all it says
hmm
That's kinda weird
I agree, it's a bit unclear
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