#Can anyone explain these to me plz don’t just give the answers
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@lavish tendon try drawing the triangle the fallen branch makes with the tree and label the angle and distance given
i tried that
the issue is
i found both legs of the right triangle to be equal
because
tan45=1
and tan 30 doesnt include any variables
This is what you have right
And we need to find the distance RG
Rock ground
And yes, you can use trig or geometry to find it
Specifically cosine would help because it's formula includes the adjacent side (which is given to us as 12.3) and the hypotenuse, which we need to find
yo can u help me after ur done
Another way would be to mirror the triangle at angle 30° to get an equilateral triangle. Then you can find the side from the formula for height
Maybe, make your own thread
ok
Okay and where is the stone
at the left side of the line x+12.3
I understood it as being on top of the tree, which would be y
And z would be equal to y
in my diagram y is meant to be the height of the tree
so what do i do based on my diagram
The confusion for me here is the text. Its not clear to me whether the stone is on top of the tree, and whether the branch falls behind that 45° angle
So right side of the line
can u try the other question
yes
look in my diagram how would u find x
If the stone is on the floor where the tree is, then the distance to the branch where it touches the ground is just 12.3
According to your image
wait howww
Is the rock at the 90° angle?
no
no
for the first one I don't know, still feels like you're assuming the rock is on the ground when it says the stone is on top of the tree. might be a language issue on my end.
for the second, turn cosec and sec into 1/sin and 1/cos and square them both
@lavish tendon
so $(\cos{A} - \csc{A})^2 + (\sin{A} - \sec{A})^2 = \left(\cos{A} - \frac{1}{\sin{A}}\right)^2 + \left(\sin{A} - \frac{1}{\cos{A}}\right)^2$
i tried this
but
after u simplify
it doesnt give u smth thats part of the options
Ephesians 2:8-9
ok lets square them
$\cos^2{A} - \frac{2\cos{A}}{\sin{A}} + \frac{1}{\sin^2{A}} + \sin^2{A} - \frac{2\sin{A}}{\cos{A}} + \frac{1}{\cos^2{A}}$
is that right
Ephesians 2:8-9
yeah got it
thats what i got
ok, and you didn't get further than that?
then sin^2(x)+cos^2(x)=1
true
$1 - \frac{2\cos{A}}{\sin{A}} + \frac{1}{\sin^2{A}} - \frac{2\sin{A}}{\cos{A}} + \frac{1}{\cos^2{A}}$
Ephesians 2:8-9
-2(cotx+tanx)
for the middle terms
i think that might have been a mistake
but im not sure
ik the maths is right
but
it might not be the approach ur meant to take
$1 - 2\left(\frac{\cos{A}}{\sin{A}}+\frac{\sin{A}}{\cos{A}}\right) + \frac{1}{\sin^2{A}} + \frac{1}{\cos^2{A}}$
whoops
yep
try to find the common denominator for those fractions
U forgot then add 1/cos^2(x)
yeah just saw
Ephesians 2:8-9
would it be cos squared sin squared
for the second part yeah
great
what do we do next
$1 - 2\left(\frac{1}{\sin{A}\cos{A}}\right) + \frac{1}{\sin^2{A}\cos^2{A}}$
Ephesians 2:8-9
that's what you're left with right
turn the 1/sinAcosA into sec and cosec
same with the square
and you should be able to turn it into one of the forms from the answers
So would it be
not tan yeah
cosec
Ephesians 2:8-9
$1 - 2\sec{A}\csc{A} + (\sec{A}\csc{A})^2$ maybe that makes it easier to see what it is
Ephesians 2:8-9
thank you sm
np, sorry about the first problem though
all good
thank you so much
@lavish tendon has given 1 rep to @dim dune
yw anytime
feel free to repost the first problem, I don't think anyone will look in here
i will
+close