Answer:
Hey there! The answer to your question is 21,300
Step-by-step explanation:
If we look at the 253 it is most close to 300 not 200 so the answer will be 21,300
Hope that helps!
By: xBrainly
There was 3000 general admission tickets sold and 500 kid ticket sold.
How did I get this?
First, we need to see what information we have.
$2.50 = General admission tickets = (G)
$0.50 = kids tickets = (K)
There were 6x as many general admission tickets sold as kids. G = 6K
We need two equations:
G = 6K
$2.50G + $.50K = $7750
Since, G = 6K we can substitute that into the 2nd equation.
2.50(6K) + .50K = 7750
Distribute 2.50 into the parenthesis
15K + .50K = 7750
combine like terms
15.50K = 7750
Divide both sides by 15.50, the left side will cancel out.
K = 7750/15.50
K = 500 tickets
So, 500 kid tickets were sold.
Plug K into our first equation (G = 6k)
G = 6*500
G = 3000 tickets
So, 3000 general admission tickets were sold,
Let's check this:
$2.50(3000 tickets) = $7500 (cost of general admission tickets)
$.50(500 tickets) = $250 (cost of general admission tickets)
$7500 + $250 = $7750 (total cost of tickets)
Well, there are

amounts of white flower and 6 cups of wheat flower.
So the total flower is

Given that

is the total, the equation you would use is:

The constraints are as follows:
y can only be

6
And if y=0, x would have to be -6 (which is impossible)
Answer:

Step-by-step explanation:
To write the quadratic equation, begin by writing it in vertex form
Where (h,k) is the vertex of the parabola.
Here the vertex is (-2,-20). Substitute and write:
To find a, substitute one point (x,y) from the parabola into the equation and solve for a. Plug in (0,-12) the y-intercept of the parabola.
The vertex form of the equation is
.
You can convert this into standard form by using the distributive property.

Answer:

Step-by-step explanation:
The given expression is

First, we need to factor each part of the expression

Remember that quadractic expression are factored in two binomial factors. The first quadratic expression factors are about two numbers which product is 6 and which difference is one. The second quadratic expression is about two numbers which product is 12 and which difference is 1.
Now, we simplify equal expression at each fraction.

Then, we use the least common factor about the denominators to sum those fractions. In this case, the least common factor is
, because those are the factors present in the denominators.
Now, we divide each fraction by the least common factor, and then multiply the numeratos by its result.

Finally, we multiply all products and sum like terms.

Therefore, the sum of the initial expression is equal to
