A company has launched two products in the same month. The sales of the two products are the same in a particular month. The sales of the first product are $y equals x squared minus 9 x plus 150$ and the sales of the second product are $y equals x plus 150$ .
In which month do the sales are same?

By seeing the graph, find the solutions.

$W r i t e space t h e space e q u a t i o n space x squared plus 2 x minus 3 equals x plus 4 space a s space s y s t e m space o f space e q u a t i o n s ?$

The solutions to systems of equations are the variable mappings such that all component equations are satisfied—in other words, the locations at which all of these equations intersect.

$W r i t e space t h e space e q u a t i o n space x squared plus 2 x minus 3 equals x plus 4 space a s space s y s t e m space o f space e q u a t i o n s ?$

The solutions to systems of equations are the variable mappings such that all component equations are satisfied—in other words, the locations at which all of these equations intersect.

In a football match, the equation of the kick is recorded as $y equals 8 x squared plus space 16 x space equals space 30$ .
How much height did the ball go after the kick?

Determining the Maximum Value of the Quadratic Equation
For instance, it can be stated that if the equation has been represented in the form of ax2 +bx+c, the formula for finding the maximum value will be max= c- (b2/4a).

In a football match, the equation of the kick is recorded as $y equals 8 x squared plus space 16 x space equals space 30$ .
How much height did the ball go after the kick?

In a football match, the equation of the kick is recorded as $y equals 6 x squared plus 12 x plus space 15$ .
How far did the ball go after the kick?

If a trinomial is in the form ax 2 + bx + c is said to be a perfect square, if and only if it satisfies the condition b 2 = 4ac.

In a football match, the equation of the kick is recorded as $y equals 6 x squared plus 12 x plus space 15$ .
How far did the ball go after the kick?

If a trinomial is in the form ax 2 + bx + c is said to be a perfect square, if and only if it satisfies the condition b 2 = 4ac.

In a basketball match, the equation of the kick is recorded as $y equals x squared plus 10 x space plus space 15$ .
How much height did the ball go after the kick?

In a basketball match, the equation of the kick is recorded as $y equals 3 x squared plus 6 x plus 8$ . How far did the ball go after the kick.

If a trinomial is in the form ax 2 + bx + c is said to be a perfect square, if and only if it satisfies the condition b 2 = 4ac.

In a basketball match, the equation of the kick is recorded as $y equals 3 x squared plus 6 x plus 8$ . How far did the ball go after the kick.

If a trinomial is in the form ax 2 + bx + c is said to be a perfect square, if and only if it satisfies the condition b 2 = 4ac.

Find the width of the inner screen if the outer edge is 1 inch.

Find the height of the inner screen if the outer height is 1 inch and the diagonal is 5.8 inches.

Suppose a desktop screen has an area of 14.37 sq. inches. If the height of the screen is $fraction numerator text diagonal end text over denominator square root of A R squared plus 1 end root end fraction$ ,
Find the length of the diagonal, where aspect ratio AR= 16: 9.

If $f left parenthesis x right parenthesis equals x squared plus 8 x plus c$ and $g left parenthesis x right parenthesis equals x squared plus 10 x plus d$ are perfect square trinomials, find f (1) + g (1).

If a trinomial is in the form ax 2 + bx + c is said to be a perfect square, if and only if it satisfies the condition b 2 = 4ac.

If $f left parenthesis x right parenthesis equals x squared plus 8 x plus c$ and $g left parenthesis x right parenthesis equals x squared plus 10 x plus d$ are perfect square trinomials, find f (1) + g (1).

If a trinomial is in the form ax 2 + bx + c is said to be a perfect square, if and only if it satisfies the condition b 2 = 4ac.

Find the value of ‘c’ that makes the expression $x squared plus 10 x plus c$ a perfect square trinomial.

Find the value of ‘c’ that makes the expression $x squared plus 6 x plus c$ a perfect square trinomial.

Find the solutions for the equation $x squared plus 6 x minus 9 equals 0$ .

Find the solutions for the equation $x squared plus 8 x minus 9 equals 0$