In a fig AC=13 BC=12then find the value of secθ
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What is the figure?
First find the hypotenuse by the pythagorous theorem,
HHYPOTENUSE^2=BASE^2+ALTITUDE^2
then find sectheta that means sectheta=hypotenuse side/adjacent side.
I think you understood the answer if i want to detail it more please give me the figure also.
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First find the hypotenuse by the pythagorous theorem,
HHYPOTENUSE^2=BASE^2+ALTITUDE^2
then find sectheta that means sectheta=hypotenuse side/adjacent side.
I think you understood the answer if i want to detail it more please give me the figure also.
Don't forget to mark my answer as the brainliest. And rate 5 stars also. If u have any doubt related to this ask me and follow me.
Answered by
0
Solution:
_____________________________________________________________
Given:
In a fig AC = 13 cm,'
BC = 12cm
_____________________________________________________________
To find :
Find the value of sec A
_____________________________________________________________
A
l\ T
l \ l
l \ 13cm
l \ l
l \ l
L____\ JL
B C
l-12cm-l
We know that,
As it is a right angled triangle,
We can use pythagoras theorem,
It says that, AB² + BC² = AC²
=> AB² + 12² = 13²
=> AB² + 144 = 169
=> AB² = 169 - 144
=> AB² = 25
=> AB = 5cm.
________________________
We know that,
=> sec A =
=>
=>
∴ Sec A =
_____________________________________________________________
Hope it Helps !!
=> Mark as Brainliest,.
_____________________________________________________________
Given:
In a fig AC = 13 cm,'
BC = 12cm
_____________________________________________________________
To find :
Find the value of sec A
_____________________________________________________________
A
l\ T
l \ l
l \ 13cm
l \ l
l \ l
L____\ JL
B C
l-12cm-l
We know that,
As it is a right angled triangle,
We can use pythagoras theorem,
It says that, AB² + BC² = AC²
=> AB² + 12² = 13²
=> AB² + 144 = 169
=> AB² = 169 - 144
=> AB² = 25
=> AB = 5cm.
________________________
We know that,
=> sec A =
=>
=>
∴ Sec A =
_____________________________________________________________
Hope it Helps !!
=> Mark as Brainliest,.
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