Home
Class 12
MATHS
In case of any angle the relation betwee...

In case of any angle the relation between the Grade (G) and the Radian ( R ) is `G/(50P)=R/pi` , then find P .

Text Solution

Verified by Experts

The correct Answer is:
4
Promotional Banner

Topper's Solved these Questions

  • MEASURMENT OF TRIGONOMETRICAL ANGLES

    CHHAYA PUBLICATION|Exercise Sample Questions for Competitive Exams (Comprehension Type)|6 Videos

  • MEASURMENT OF TRIGONOMETRICAL ANGLES

    CHHAYA PUBLICATION|Exercise Sample Questions for Competitive Exams (Assertion -Reason Type)|2 Videos

  • MEASURMENT OF TRIGONOMETRICAL ANGLES

    CHHAYA PUBLICATION|Exercise Sample Questions for Competitive Exams (Multiple correct Answers Type )|5 Videos

  • MEASURES OF DISPERSION

    CHHAYA PUBLICATION|Exercise Sample question for competitive exams (D. Assertion-Reason Type)|2 Videos

  • METHOD OF SUBSTITUTION

    CHHAYA PUBLICATION|Exercise Sample Questions for Competitive Examination (Assertion-Reason Type)|2 Videos

Similar Questions

Explore conceptually related problems

The value of an angle is D in degree and R in radian. Find the value of D/R .

The correct relation between delta_r,delta_a & delta_g is

Write down the relation between K_(p) and K_(c) of the reaction H_(2) (g) + I_(2) (g) hArr 2 HI(g)

Establish the relation between K_p and K_c in case of the reaction, 3A(g)+2B(g)

Establish the relation between K_p and K_c for the reaction 2SO_2(g)+O_2(g)iff2SO_3(g)

In a right angular triangle the difference between two acute angles is pi/(18) radian. Find the angles in degrees.

If p,q,r are any real number, then

The angles of a quadrilateral are in A.P . If the ratio of the number of radians in the least angle to the number of degrees in the greatest angle be as pi : 1260 , find the angles in radians.

Find the relation between p and r if (x - 2) and (x-1/2) be two factors of the polynomial px^(2)+5x+r .

The angles of a triangle are in A.P . If the greatest and the least are in the ratio 3:2, find the angles of the triangle in radian .