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3 years ago

Select an inequality symbol to complete the inequality that is represented on the graph.

Mathematics

1 answer:

hjlf3 years ago

5 0

I am about positive that it is the third one.
I hope this helps

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Maribeth has 131 ounces of sandwich meat. How many sandwiches can she make if she puts 2.5 ounces of meat on each sandwich? She

dmitriy555 [2]

She can make About 52 sandwiches

6 0

2 years ago

Read 2 more answers

-3q + 12 greater than equal too 4q - 30 solve for q

valentina_108 [34]

Solving the inequality $-3q+12\geq 4q-30$ the value of q is $q\leq 6$

Step-by-step explanation:

We need to solve the inequality: $-3q+12\geq 4q-30$ and find value of q

Solving:

$-3q+12\geq 4q-30\\Adding\,\,-12\,\,on\,\,both\,\,sides:\\-3q+12-12\geq 4q-30-12\\-3q\geq 4q-42\\Adding\,\,-4q\,\,on\,\,both\,\,sides:\\-3q-4q\geq 4q-42-4q\\-7q\geq -42\\Divide\,\,both\,\,sides\,\,by\,\,7\\\frac{-7q}{7}\geq \frac{-42}{7}\\ -q\geq -6\\Multiply\,\,both\,\,sides\,\,by\,\,-1\,\,and\,\,reverse\,\,the\,\,inequality:\\q\leq 6$

So, solving the inequality $-3q+12\geq 4q-30$ the value of q is $q\leq 6$

Keywords: Solving inequality

Learn more about solving inequality at:

#learnwithBrainly

6 0

3 years ago

find the minimum value of p=10x+26y the constraints are x+y less than or equal to 6, 5x+y greater than or equal to 10, x+5y grea

bagirrra123 [75]

Answer:

Minimum value of $p=10x+26y$ is 80 at (1.5,2.5)

Step-by-step explanation:

We are given

The objective function is, Minimize $p=10x+26y$

With the constraints as,

$x+y\leq 6\\5x+y\geq 10\\x+5y\geq 14$

So, upon plotting the constraints, we see that,

The boundary points of the solution region are,

(1,5), (1.5,2.5) and (4,2).

So, the minimum values at these points are,

Points $p=10x+26y$

(1,5) $p=10x\times 1+26\times 5$ i.e. p = 140

(1.5,2.5) $p=10\times 1.5+26\times 2.5$ i.e. p= 80

(4,2) $p=10\times 4+26\times 2$ i.e. p = 92

Thus, the minimum value of $p=10x+26y$ is 80 at (1.5,2.5).

7 0

4 years ago

Calculate the rate of change for the following data:

Licemer1 [7]

Given:

The table of values.

To find:

The rate of change.

Solution:

From the given table it is clear that the rate of change is constant and function passes through two points (-1,5) and (2,-4). So, the rate of change is

$m=\dfrac{y_2-y_1}{x_2-x_1}$