In $straight triangle A B C comma sum a left parenthesis sin space B minus sin space C right parenthesis equals$

The angles of the triangle ABC are denoted by A, B, C and the corresponding opposite sides by a, b, c.

The resistance of a resistance thermometer has values $2.71$ and $3.70$ ohm at $1 0º C$ and $10 0º C$ The temperature at which the resistance is $3.26$ ohm is

chemistry-

Diborane is a Lewis acid forming addition compound $B subscript 2 H subscript 6 times 2 N H subscript 3$ with $N H subscript 3 end subscript$ , a Lewis base. This

chemistry-General

If the angles of triangle are in the ratio 1:1:4 then ratio of the perimeter of triangle to its largest side

if a triangle has sides a, b, and c, then the perimeter of that triangle will be P = a + b + c .

If the angles of triangle are in the ratio 1:1:4 then ratio of the perimeter of triangle to its largest side

if a triangle has sides a, b, and c, then the perimeter of that triangle will be P = a + b + c .

The pressure on a swimmer 20 m below the surface of coater at sea level is

chemistry-

$N a O H$ can’t be stored in

chemistry-General

The angles of a triangle are in the ratio 3:5:10. Then ratio of smallest to greatest side is

A triangle has sides a, b, and c, then the perimeter of that triangle will be P = a + b + c.

The angles of a triangle are in the ratio 3:5:10. Then ratio of smallest to greatest side is

A triangle has sides a, b, and c, then the perimeter of that triangle will be P = a + b + c.

Consider a body as shown in figure, consisting of two identical bulls, each of mass M connected by a light rigid rod. If an impulse J=MV is imparted to the body at one of its ends, what would be its angular velocity. What is V ?

chemistry-

₁¹H² ₁H and ³ ₁H will have the same

chemistry-General

The sides of a triangle are $sin space alpha comma cos space alpha$ and $square root of 1 plus sin space alpha cos space alpha end root$ for some $0 less than alpha less than pi over 2$ .Then the greatest angle of the triangle is

The law of cosines generalizes the Pythagorean formula to all triangles. It says that c², the square of one side of the triangle, is equal to a² + b², the sum of the squares of the the other two sides, minus 2ab cos C, twice their product times the cosine of the opposite angle. When the angle C is right, it becomes the Pythagorean formula.

The sides of a triangle are $sin space alpha comma cos space alpha$ and $square root of 1 plus sin space alpha cos space alpha end root$ for some $0 less than alpha less than pi over 2$ .Then the greatest angle of the triangle is

A cubical block of side a is moving with velocity V on a horizontal smooth plane as shown in figure. It hits a ridge at point O. The angular speed of the block after it hits 0 is

A uniform rod of length 2 L is placed with one end in contact with horizontal and is then inclined at an angle $alpha$ to the horizontal and allowed to fall without slipping at contact point. When it becomes horizontal, its angular velocity will be.....

If the sides of a triangle are in the ratio $x colon y colon square root of x squared plus x y plus y squared end root$ then greatest angle is

A straight rod of length L has one of its ends at the origin and the other end at x=L If the mass per unit length of rod is given by Ax where A is constant where is its center of mass.

In $straight triangle A B C text , if end text c squared equals a squared plus b squared comma 2 s equals a plus b plus c$ then $4 s left parenthesis s minus a right parenthesis left parenthesis s minus b right parenthesis left parenthesis s minus c right parenthesis equals$

s denotes the semi-perimeter of the triangle ABC, ∆ its area and R the radius of the circle circumscribing the triangle ABC i.e., R is the circum-radius.

In $straight triangle A B C text , if end text c squared equals a squared plus b squared comma 2 s equals a plus b plus c$ then $4 s left parenthesis s minus a right parenthesis left parenthesis s minus b right parenthesis left parenthesis s minus c right parenthesis equals$