A particle is moved from (0, 0) to (a, a) under a force $stack F with rightwards arrow on top equals open parentheses 3 stack i with tilde on top plus 4 stack j with rightwards arrow on top close parentheses blank$ from two paths. Path 1 is OP and path 2 is OQP. Let $W subscript 1 end subscript$ and $W subscript 2 end subscript$ be the work done by this force in these two paths. Then:
S

physics-

With what minimum velocity $V subscript 0 end subscript$ should block be projected from left end A towards end B such that it reaches the other end B of conveyer belt moving with constant velocity v? Friction coefficient between block and belt is $mu$ .

physics-

A bob is suspended from a crane by a cable of length $l equals 5 blank$ m. The crane and load are moving at a constant speed $V subscript 0 end subscript$ . The crane is stopped by a bumper and the bob on the cable swings out an angle of $60 to the power of ring operator end exponent$ . The initial speed $v subscript 0 end subscript text is end text text end text text - end text open parentheses g equals 9.8 m divided by s to the power of 2 end exponent close parentheses$

If $A plus B plus C equals 270 to the power of ring operator end exponent$ then $c o s invisible function application 2 A plus c o s invisible function application 2 B plus c o s invisible function application 2 C equals$

If $A plus B plus C equals 270 to the power of ring operator end exponent$ then $s i n invisible function application 2 A plus s i n invisible function application 2 B plus s i n invisible function application 2 C equals$

If $s i n invisible function application left parenthesis y plus z minus x right parenthesis comma s i n invisible function application left parenthesis z plus x y right parenthesis comma s i n invisible function application left parenthesis x plus y minus z right parenthesis$ are in A.P. then $t a n invisible function application x comma t a n invisible function application y$ and $t a n invisible function application z$ are in

In any $straight triangle A B C fraction numerator left parenthesis a plus b plus c right parenthesis left parenthesis b plus c minus a right parenthesis left parenthesis c plus a minus b right parenthesis left parenthesis a plus b minus c right parenthesis over denominator 4 b squared c squared end fraction equals$

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 any $straight triangle A B C fraction numerator left parenthesis a plus b plus c right parenthesis left parenthesis b plus c minus a right parenthesis left parenthesis c plus a minus b right parenthesis left parenthesis a plus b minus c right parenthesis over denominator 4 b squared c squared end fraction equals$

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 $straight triangle A B C sum a cubed Sin space left parenthesis B minus C right parenthesis equals$

If $A plus B plus C equals 90 to the power of ring operator end exponent$ then $s i n to the power of 2 end exponent invisible function application A plus s i n to the power of 2 end exponent invisible function application B plus s i n to the power of 2 end exponent invisible function application C equals$

If $A plus B plus C equals 0 to the power of ring operator end exponent$ then $c o s to the power of 2 end exponent invisible function application A plus c o s to the power of 2 end exponent invisible function application B plus c o s to the power of 2 end exponent invisible function application C equals$

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.

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 perimeter of a Δ ABC is 6 times the A.M of the sines of its angles if the side "a" is 1, then the angle A is

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

The perimeter of a Δ ABC is 6 times the A.M of the sines of its angles if the side "a" is 1, then the angle A is

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

physics-

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