8. A manufacturing firm sells the commodities it produced at 200 pesos per unit. If the total cost of producing x units per day is x+50x + 1000 pesos, how many units must be produced daily in order for the firm to have a profit?

Q: The length of a rectangle is x feet. Its width is (x—7) feet. Draw and label a rectangle to…

A: Sol

Q: I get the first part. How do you do the second part which says find x and 7

A:

Q: x? - 4x – 5.

A:

Q: 3 I − x² < 9 + x g

A: Given: x+5&gt;13x-1

Q: Graph the solution set. 3x 2y < 6

A: 3x-2y&lt;6On putting, the value ofx=0 in equation 3x-2y=63×0-2y=60-2y=6y=-3On putting…

Q: Solve the inequality 3x + 9x−1 >3

A:

Q: solve |12-6x|+3&gt;or=9

A:

Q: write the solution in set-builder notation.  -6x>12

A: write the solution in set-builder notation. -6x&gt;12

Q: FIND S + 4 (s² – 8S + 6) -

A:

Q: Graph the solution set. x+9>0

A:

Q: Graph the solution and leaves the answer in interval or set notation  1-6x<25

A: Solve the given inequality as shown below: 1-6x&lt;251-25&lt;6x-24&lt;6x-246&lt;6x6-4&lt;xx&gt;-4

Q: Describe the solution set of  x &gt; -4.

A: We have to find solution set of x&gt;-4 We know that x≥0 Therefore, x&gt;-4 is always true for any…

Q: squareroot z+8=3

A:

Q: Selve by omplathg 29uate

A: ANSWER : x = 3b , -b/2 EXPLANATION :

Q: Solve the polynomial inequality

A: Factorize:

Q: -4x&lt;-16  the solution set is

A: Consider the given inequality.

Q: ーラカーメフカー 1 -4LX-45-3

A: Solving the inequality we get :

Q: Graph the solution set. x2 + y2  &gt;  4 x2 + y2  &lt;  25

A: The given inequalities are,

Q: How do you solve this with each rule?

A:

Q: 3P+2 p2+4

A: The answer is,  3cos(2t) + sin(2t)  The detailed solution is as follows below:

Q: 1 -2 A = - 4 4 2 ve a solution. - 0 and b = 0 2 b₁ b₂ b3 Sho

A:

Q: 10 1 0 1 -2 0 0 0 2 3 0

A:

Q: what is the sign for intersection?

A: To determine the sign of intersection.

Q: Which point on the number line represents the product of 4 and –2?

A: To find the product of 4 and -2. The product of 4 and -2 is -8.

Equations and Inequations

Equations and inequalities describe the relationship between two mathematical expressions.

Linear Functions

A linear function can just be a constant, or it can be the constant multiplied with the variable like x or y. If the variables are of the form, x2, x1/2 or y2 it is not linear. The exponent over the variables should always be 1.