There is a mound of g pounds of gravel in a quarry. throughout the day, 400 pounds of gravel are added to the mound. two orders of 900 pounds are sold and the gravel is removed from the mound. at the end of the day, the mound has 1,500 pounds of gravel. write the equation that best describes the situation.

The equation that best describes the given situation is  and this can be determined by forming the linear equation with the help of given data.

Given :

Let the initial amount of gravel be 'g'. Then after the addition of 400 pounds of gravel, the total gravel becomes:

= g + 400

Given that two orders of 900 pounds are sold and the gravel is removed from the mound so, the total gravel now becomes:

= g + 400 - 1800

= g - 1400

At the end of the day, the mound has 1,500 pounds of gravel, that is:

g - 1400 = 1500

g = 1500 + 1400

g = 2900

Therefore, the equation that best describe the given situation is:

g + 400 - 1800 = 1500

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The equation that best describes the situation is:

Step-by-step explanation:

The initial amount of gravel is g.

Then we know that 400 pounds are added

Two orders of 900 pounds are sold and the gravel is removed from the mound. This is:

At the end of the day, the mound has 1,500 pounds of serious. This is:

The equation that best describes the situation is:

And

c

step-by-step explanation:

it would be see because your formula is f(x)=6x, so 6 times 1 is 6 and you go on and the best answer is c.