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Musya8 [376]
3 years ago
5

Solve the polynomial expression 8x^2-3x^4-2+x+x^2-3

Mathematics
1 answer:
babunello [35]3 years ago
6 0
It is -3x^4 +2x^2+x-5!
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How to divide a negative number by a positive mixed fraction
lesya [120]
Flip the second fraction and then multiply across, first the numerators, then the denominators. Simplify if necessary. If one fraction is negative, (or, if you are dividing multiple fractions and an odd amount of them are negative), then make your answer negative.
7 0
3 years ago
Suppose the function ℎ() represents the height of a ball, in meters, t seconds after being thrown. Which expression represents t
Tasya [4]
The first option is the answer pls mark as brainless
7 0
3 years ago
Razee is filling bags with party favors for his birthday party the table to the right shows the number of bags he still needs to
IceJOKER [234]

The initial number of party favor bags Razee had to fill were 48 bags.

Here, we will use arithmetic progression to solve this problem.

We are given that:

At 4 minutes, 36 bags were remaining.

At 5 minutes, 32 bags were remaining.

At 6 minutes, 28 bags were remaining.

At 7 minutes, 24 bags were remaining.

This can also be written as:

a₄ = a + 3d = 36

a₅ = a + 4d = 32

a₆ = a + 5d = 28

a₇ = a + 6d =24

where a is the initial number of party favor bags.

a₅ - a₄ = a + 4d - a - 3d

a + 4d - a - 3d = 32 - 36

d = -4

a + 3d = 36

a + 3(-4) = 36

a - 12 = 36

a = 36 + 12

a = 48

Therefore, the initial number of party favor bags Razee had to fill were 48 bags.

Learn more about Arithmetic Progression here:

brainly.com/question/6561461

#SPJ9

5 0
2 years ago
What is the maximum value of the objective function, P, with the given constraints? P=15x+20y
Burka [1]

Answer:

Option C.

Step-by-step explanation:

The given objective function is

P=15x+20y

Subject to constraints.

x+y\leq 15            .... (1)

2x+y\leq 25            .... (2)

x\ge 0,y\ge 0

The related equations of given inequalities are

x+y=15

2x+y=25

Table of values:

For inequality (1).

x       y

0      15

15      0

For inequality (2).

x       y

0      25

12.5    0

Plot these ordered pairs and draw the related lines.

Check both inequalities by (0,0).

(0)+(0)\leq 15\Rightarrow 0\leq 15  True

2(0)+(0)\leq 25\Rightarow 0\leq 25    True

In means (0,0) included in shaded region of both inequalities. x\ge 0,y\ge 0 means first quadrant.

From the below graph it is clear that the vertices of feasible region are (0,0), (0,15), (10,5) and (12.5,0).

Point       P=15x+20y

(0,0)        P=15(0)+20(0)=0

(0,15)        P=15(0)+20(15)=300

(10,5)        P=15(10)+20(5)=250

(12.5,0)     P=187.5+20(0)=0

The maximum value of objective function is 300 at x=0 and y=15.

Therefore, the correct option is C.

3 0
4 years ago
Quadrilateral QRST is a square. If TR = 50 and PT = 8x + 2, then find the value
yaroslaw [1]
X = 6

8(6) + 2 → 48 + 2

48 + 2 = 50
4 0
3 years ago
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