The general solution of (tan 5x-tan 4x)/(1+tan 5x an 4x)=1 -Turito

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Maths-

The general solution of $fraction numerator tan space 5 x minus tan space 4 x over denominator 1 plus tan space 5 x tan space 4 x end fraction equals 1$ is

Maths-General

$n π \pm \frac{π}{4}, \forall n \in Z$
$n π + \frac{π}{4}; \forall n \in Z$
$ϕ$
$n π + \frac{π}{6}, \forall n \in Z$

Answer:The correct answer is: $n pi plus pi over 4 semicolon straight for all n element of Z$

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If $Sin space A equals Sin space B comma Cos space A equals Cos space B text then end text A equals$

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In $capital delta A B C comma$ $capital sigma a to the power of 3 end exponent blank c o s blank$ (B-C) $equals$

A equals B equals C equals 6 0 to the power of 0 end exponent comma

a equals b equals c equals 1

In $capital delta A B C comma$ $capital sigma a to the power of 3 end exponent blank c o s blank$ (B-C) $equals$

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A equals B equals C equals 6 0 to the power of 0 end exponent comma

a equals b equals c equals 1

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Solution of $Cot squared space theta plus open parentheses square root of 3 plus fraction numerator 1 over denominator square root of 3 end fraction close parentheses Cot space theta plus 1 equals 0$ is

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$3 Sin space x plus 4 Cos space x minus 6 equals 0$ then the general solution of $bold x$ =

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If $cot space theta minus tan space theta equals 2$ then principal value of $theta$

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In $capital delta A B C comma$ $R to the power of 2 end exponent left parenthesis blank s i n blank 2 A plus blank s i n blank 2 B plus blank s i n blank 2 C right parenthesis equals$

Given

R to the power of 2 end exponent left parenthesis blank s i n blank 2 A plus blank s i n blank 2 B plus blank s i n blank 2 C right parenthesis equals

R to the power of 2 end exponent

(

4 blank s i n blank

AsinBsin

C

)

equals 4 a to the power of 2 end exponent cross times fraction numerator a over denominator 2 a end fraction cross times fraction numerator b over denominator 2 a end fraction cross times fraction numerator c over denominator 2 a end fraction equals fraction numerator a b c over denominator 2 R end fraction equals 2 capital delta.

In $capital delta A B C comma$ $R to the power of 2 end exponent left parenthesis blank s i n blank 2 A plus blank s i n blank 2 B plus blank s i n blank 2 C right parenthesis equals$

maths-General

Given

R to the power of 2 end exponent left parenthesis blank s i n blank 2 A plus blank s i n blank 2 B plus blank s i n blank 2 C right parenthesis equals

R to the power of 2 end exponent

(

4 blank s i n blank

AsinBsin

C

)

equals 4 a to the power of 2 end exponent cross times fraction numerator a over denominator 2 a end fraction cross times fraction numerator b over denominator 2 a end fraction cross times fraction numerator c over denominator 2 a end fraction equals fraction numerator a b c over denominator 2 R end fraction equals 2 capital delta.

General

physics-

Velocity-time $left parenthesis v$ - $t right parenthesis$ graph for a moving object is shown in the figure. Total displacement of the object during the same interval when there is non-zero acceleration and retardation is

Between time interval

20 blank s e c

40 blank s e c

, there is non-zero acceleration and retardation. Hence distance travelled during this interval

equals

Area between time interval

20 blank s e c

40 blank s e c

equals fraction numerator 1 over denominator 2 end fraction cross times 20 cross times 3 plus 20 cross times 1 equals 30 plus 20 equals 50 blank m

Velocity-time $left parenthesis v$ - $t right parenthesis$ graph for a moving object is shown in the figure. Total displacement of the object during the same interval when there is non-zero acceleration and retardation is

physics-General

Between time interval

20 blank s e c

40 blank s e c

, there is non-zero acceleration and retardation. Hence distance travelled during this interval

equals

Area between time interval

20 blank s e c

40 blank s e c

equals fraction numerator 1 over denominator 2 end fraction cross times 20 cross times 3 plus 20 cross times 1 equals 30 plus 20 equals 50 blank m

General

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If $\sqrt{3} \cos θ - \sin θ = 1$ then $θ =$

maths-General

General

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$tan space open parentheses pi over 4 plus x over 2 close parentheses minus tan space open parentheses pi over 4 minus x over 2 close parentheses equals 2$ then the general solution of $x$ =

maths-General

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If $straight A$ and $B$ are acute angles such that $Sin space A equals Sin squared space B$ and $2 Cos squared space A equals 3 Cos squared space B$ then $A equals$

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The graph between the displacement $x$ and $t$ for a particle moving in a straight line is shown in figure. During the interval $O A comma A B comma B C$ and $C D comma$ the acceleration of the particle is

$O A comma blank A B comma blank B C$ , $C D$

Region

O A

shows that graph bending toward time axis

i. e.

acceleration is negative.
Region

A B

shows that graph is parallel to time axis

i. e. blank

velocity is zero. Hence acceleration is zero.
Region

B C

shows that graph is bending towards displacement axis

i. e.

acceleration is positive.
Region

C D blank

shows that graph having constant slope

i. e.

velocity is constant. Hence acceleration is zero

The graph between the displacement $x$ and $t$ for a particle moving in a straight line is shown in figure. During the interval $O A comma A B comma B C$ and $C D comma$ the acceleration of the particle is

$O A comma blank A B comma blank B C$ , $C D$

physics-General

Region

O A

shows that graph bending toward time axis

i. e.

acceleration is negative.
Region

A B

shows that graph is parallel to time axis

i. e. blank

velocity is zero. Hence acceleration is zero.
Region

B C

shows that graph is bending towards displacement axis

i. e.

acceleration is positive.
Region

C D blank

shows that graph having constant slope

i. e.

velocity is constant. Hence acceleration is zero

General

physics-

Three persons $P comma Q$ and $R$ of same mass travel with same speed $u$ such that each one faces the other always. After how much time will they meet each other?

physics-General

General

physics-

Figure given shows the distance–time graph of the motion of a car. It follows from the graph that the car is

Since

x equals 1.2 t to the power of 2 end exponent

which is in form

x equals fraction numerator 1 over denominator 2 end fraction a t to the power of 2 end exponent

Thus, the motion is uniformly accelerated

Figure given shows the distance–time graph of the motion of a car. It follows from the graph that the car is

physics-General

Since

x equals 1.2 t to the power of 2 end exponent

which is in form

x equals fraction numerator 1 over denominator 2 end fraction a t to the power of 2 end exponent

Thus, the motion is uniformly accelerated

General

physics-

A rocket is fired upwards. Its engine explodes fully is 12s. The height reached by the rocket as calculated from its velocity-time graph is

Height reached

equals fraction numerator 1 over denominator 2 end fraction cross times 132 cross times 1200

m=66

cross times 1200

A rocket is fired upwards. Its engine explodes fully is 12s. The height reached by the rocket as calculated from its velocity-time graph is

physics-General

Height reached

equals fraction numerator 1 over denominator 2 end fraction cross times 132 cross times 1200

m=66

cross times 1200

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In the relation $straight P equals alpha over beta straight e to the power of fraction numerator alpha z over denominator k theta end fraction end exponent$ P is pressure, Z is distance, k is Boltzmann constant and $theta$ is the temperature. The dimensional formula of β b will be:

physics-General

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Related Questions to study

If

If

In (B-C)

In (B-C)

Solution of is

Solution of is

then the general solution of =

then the general solution of =

If then principal value of

If then principal value of

In

In

Velocity-time - graph for a moving object is shown in the figure. Total displacement of the object during the same interval when there is non-zero acceleration and retardation is

Velocity-time - graph for a moving object is shown in the figure. Total displacement of the object during the same interval when there is non-zero acceleration and retardation is

If 3cos θ−sin θ=1 then θ=

If 3cos θ−sin θ=1 then θ=

then the general solution of =

then the general solution of =

If and are acute angles such that and then

If and are acute angles such that and then

The graph between the displacement and for a particle moving in a straight line is shown in figure. During the interval and the acceleration of the particle is,

The graph between the displacement and for a particle moving in a straight line is shown in figure. During the interval and the acceleration of the particle is,

Three persons and of same mass travel with same speed such that each one faces the other always. After how much time will they meet each other?

Three persons and of same mass travel with same speed such that each one faces the other always. After how much time will they meet each other?

Figure given shows the distance–time graph of the motion of a car. It follows from the graph that the car is

Figure given shows the distance–time graph of the motion of a car. It follows from the graph that the car is

A rocket is fired upwards. Its engine explodes fully is 12s. The height reached by the rocket as calculated from its velocity-time graph is

A rocket is fired upwards. Its engine explodes fully is 12s. The height reached by the rocket as calculated from its velocity-time graph is

In the relation P is pressure, Z is distance, k is Boltzmann constant and is the temperature. The dimensional formula of β b will be:

In the relation P is pressure, Z is distance, k is Boltzmann constant and is the temperature. The dimensional formula of β b will be:

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The general solution of $fraction numerator tan space 5 x minus tan space 4 x over denominator 1 plus tan space 5 x tan space 4 x end fraction equals 1$ is

Answer:The correct answer is: $n pi plus pi over 4 semicolon straight for all n element of Z$

If $Sin space A equals Sin space B comma Cos space A equals Cos space B text then end text A equals$

If $Sin space A equals Sin space B comma Cos space A equals Cos space B text then end text A equals$

In $capital delta A B C comma$ $capital sigma a to the power of 3 end exponent blank c o s blank$ (B-C) $equals$

In $capital delta A B C comma$ $capital sigma a to the power of 3 end exponent blank c o s blank$ (B-C) $equals$

Solution of $Cot squared space theta plus open parentheses square root of 3 plus fraction numerator 1 over denominator square root of 3 end fraction close parentheses Cot space theta plus 1 equals 0$ is

Solution of $Cot squared space theta plus open parentheses square root of 3 plus fraction numerator 1 over denominator square root of 3 end fraction close parentheses Cot space theta plus 1 equals 0$ is

$3 Sin space x plus 4 Cos space x minus 6 equals 0$ then the general solution of $bold x$ =

$3 Sin space x plus 4 Cos space x minus 6 equals 0$ then the general solution of $bold x$ =

If $cot space theta minus tan space theta equals 2$ then principal value of $theta$

If $cot space theta minus tan space theta equals 2$ then principal value of $theta$

In $capital delta A B C comma$ $R to the power of 2 end exponent left parenthesis blank s i n blank 2 A plus blank s i n blank 2 B plus blank s i n blank 2 C right parenthesis equals$

In $capital delta A B C comma$ $R to the power of 2 end exponent left parenthesis blank s i n blank 2 A plus blank s i n blank 2 B plus blank s i n blank 2 C right parenthesis equals$

Velocity-time $left parenthesis v$ - $t right parenthesis$ graph for a moving object is shown in the figure. Total displacement of the object during the same interval when there is non-zero acceleration and retardation is

Velocity-time $left parenthesis v$ - $t right parenthesis$ graph for a moving object is shown in the figure. Total displacement of the object during the same interval when there is non-zero acceleration and retardation is

If $\sqrt{3} \cos θ - \sin θ = 1$ then $θ =$

If $\sqrt{3} \cos θ - \sin θ = 1$ then $θ =$

$tan space open parentheses pi over 4 plus x over 2 close parentheses minus tan space open parentheses pi over 4 minus x over 2 close parentheses equals 2$ then the general solution of $x$ =

$tan space open parentheses pi over 4 plus x over 2 close parentheses minus tan space open parentheses pi over 4 minus x over 2 close parentheses equals 2$ then the general solution of $x$ =

If $straight A$ and $B$ are acute angles such that $Sin space A equals Sin squared space B$ and $2 Cos squared space A equals 3 Cos squared space B$ then $A equals$

If $straight A$ and $B$ are acute angles such that $Sin space A equals Sin squared space B$ and $2 Cos squared space A equals 3 Cos squared space B$ then $A equals$

The graph between the displacement $x$ and $t$ for a particle moving in a straight line is shown in figure. During the interval $O A comma A B comma B C$ and $C D comma$ the acceleration of the particle is

$O A comma blank A B comma blank B C$ , $C D$

The graph between the displacement $x$ and $t$ for a particle moving in a straight line is shown in figure. During the interval $O A comma A B comma B C$ and $C D comma$ the acceleration of the particle is

$O A comma blank A B comma blank B C$ , $C D$

Three persons $P comma Q$ and $R$ of same mass travel with same speed $u$ such that each one faces the other always. After how much time will they meet each other?

Three persons $P comma Q$ and $R$ of same mass travel with same speed $u$ such that each one faces the other always. After how much time will they meet each other?

In the relation $straight P equals alpha over beta straight e to the power of fraction numerator alpha z over denominator k theta end fraction end exponent$ P is pressure, Z is distance, k is Boltzmann constant and $theta$ is the temperature. The dimensional formula of β b will be:

In the relation $straight P equals alpha over beta straight e to the power of fraction numerator alpha z over denominator k theta end fraction end exponent$ P is pressure, Z is distance, k is Boltzmann constant and $theta$ is the temperature. The dimensional formula of β b will be: