1_π ( sin inverese (xπ) tan inverese (xπ) sin inverse x_π cot inverse (πx)

Answers 1

Answer:

briliant answer jjjjjjjjjjjjjjjjjjjjj

If you know the answer add it here!

Can't find the answer?

Other related questions that may help you

Vastu di pahli antim sthiti vistar chhoti to chhoti mapi gai duri nuki kahin dhyan

Answer:

wjajjajshsu a very good morning I am not sure if I can not u u uezzeez z u u u

Explanation:

uu uuwuwzwzwzhwhwzwz a u u u uu u u uu u u uezzeez you a very happy to help to increase the day of hehehe you to the numerator if 2 is a very happy

Answer:

hzja me janajanduzw

jsjsjsjdjsmskkswkam

Game show hosted byjan didn't like_____

Answer:

  • CuI(s) + e^ - - Cu(s) + I^ - ; E^oCu^ + /Cu = - 0.16 V Zn^2 + (aq) + 2e^ - - Zn(s); E^oZn^2 + /Zn = - 0.76 V Calculate the EMF.
राशन की एक दुकान पर 3 किग्रा. गेहूँ 116.50रू. में मिलता है बताइये 11 किग्रा. गेहूँ कितने रूपये में मिलेगा ?​

Answer:

116.50×11=1281.5₹

Step-by-step explanation:

it so simple

Find out x, y and z.
question img

Answer:

try it fast

Step-by-step explanation:





In Fig. 6.40, find the values of x, y and z



Solution:

In triangle ABD

Using the angle sum property

∠BAD + ∠BDA + ∠ABD = 180°

Substituting the values

60° + x + 60° = 180°

x + 120° = 180°

x = 180 - 120 = 60°

Using the exterior angle property

∠ADC = ∠BAD + ∠ABD

Substituting the values

y = 60 + 60 = 120°

In triangle ADC

Using the exterior angle property

∠ADB = ∠DAC + ∠DCA

x = 30° + z

Substituting the value of x

60° = 30° + z

z = 60° - 30°

z = 30°

Therefore, the values of x, y and z are 60°, 120° and 30°.

✦ Try This: In ∆PQR, if ∠P = ∠R, and exterior angle PQA = 150°, then find the angles of the triangle

Other Political Science Questions

Log in with Google

 or

Forgot your password?

I don't have an account, and I want to Register

Choose a language and a region

English

United States

Polski

Polska

Português

Brasil

English

India

English

Philippines

Español

España

Bahasa Indonesia

Indonesia

Türkçe

Türkiye
How much to ban the user?
1 hour 1 day 100 years