$$x+8=15$$

$$15+y=18$$

$$\dfrac{m}{5}=3$$

$$2p=p+12$$

$$10-4x=26$$

Solve:

$$2\left( {5x - 3} \right) - 3\left( {2x - 1} \right) = 9$$
$$k-\dfrac{1}{2}=\dfrac{3}{4}$$

$$3\left(x-7\right)=24$$

$$16-5x=6$$

$$2k+6=0$$

$$\dfrac{x}{2} - 6 = \dfrac{x}{3}$$

$$7x - 9 = 16$$

$$\dfrac{x-4}{2}-\dfrac{x-3}{4}=\dfrac{1}{6}$$

Solve for x:

$$3x+42x+42=0$$

Solve :

$$3x+11=6x-13$$

Solve for $$x:$$ $$2x+36=48$$

$$6x-1=3x+8$$

$$x-\dfrac{3}{2}=2$$

$$\dfrac { { x }^{ 2 }-\left( x+1 \right) \left( x+2 \right) }{ 5x+1 } =6$$

$$A - x = \dfrac{xr}{t} $$

Any term of an equation may be transposed from on side of the equation to the other side of the equation by changing the ________ of the term.

$$2 + y = 7$$

$$\displaystyle \frac{{x + 1}}{{x + 2}} = \frac{8}{2}$$

$$2y+17,2y-17$$

$$7m, -7m+3, -7m-3$$

$$z+1, z-1, y+17,y-17$$

Solve for x: 2x+54=4x-46

$$\dfrac{x+1}{2x+3} = \dfrac{3}{8}$$

Form the mathematical expression:

If the breadth is subtracted from twice the length, the answer is $$27$$.$$2x+3x=36$$

$$9\dfrac { 1 }{ 3 } +x=19$$

(i) $$y = x$$

(ii) $$x + y = 0$$

(iii) $$y = 2x$$

(iv) $$2 + 3y = 7x$$.

Four times Mohini's age $$3$$ years ago.

(i) whose y-coordinates is $$3$$.

(ii) whose x-coordinate is $$-3$$.

(i) $$y = x + 2$$

(ii) $$y = x - 2$$

(iii) $$y = -x +2$$

(iv) $$x + 2y = 6$$.

Write an equation for which $$0$$ is a solution.

(i) (-3)$$*(-5)$$

(ii) (-6)$$* 2$$

(i) Find the temperature of the liquid in Fahrenheit if the temperature of the liquid is $$313$$ $$K.$$

(ii) If the temperature is $$158$$ $$F$$, then find the temperature in Kelvin.

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