Josh and Anthony have a lemonade stand.They charge $1 for 2 cups of lemonade.Thet sell 14 cups eaxh afternoon.Is it reasonable to say that Josh and Anthony earned more than $50 after 3 afternoons?

Answers

Answer 1
Answer: No.Because 14/2=7 and 7*3=21 so $21 is the answer.


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PLEASE HELP! Which of the following is a polynomial?

If m3=40, what is m2

Answers

Answer:

m<2 = 50°

Step-by-step explanation:

Right triangle

m<3 = 40

so m<2 = 90 - m<3

m<2 = 90 - 40

m<2 = 50

Help me please. will give brainliest.

Answers

Answer:

Step-by-step explanation:

=3.33333333

How do you find the volume of a cube?

Answers

v equals a to the power 3

        3
v = a 



18x+9y equivalent expression ? Need help

Answers

Just multiply or divide both terms by any number.

For example, multiply each term by 2 to get 36x+18y.

Or, divide each term by 3 to get 6x+3y.



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The cost of 3 pizzas and 4 sandwiches at the deli is $68. The cost of 3 pizzas and 7 sandwiches is $92. Find the cost of one pizza and sandwiches

Answers

3p+4s=68 and 3p+7s=92 we can rearrange equation 1 to let 's' be the subject : s=(68-3p)/4. We can then sub this into equation 2 so that there is only one unknown: 3p+7(68-3p)/4=92. Then takeaway p from both sides: 7(68-3p)/4=92-3p. Then multiply by 4: 7(68-3p)= 4(92-3p). The use distributive law on both sides: 476-21p=368-12p. Then rearrange to get 108=9p and the divide by 9 and you will get p=12 Hope this helps!!

Determine the smallest integer value of a for which f(x) has imaginary zeroes. Show how you foundthis answer. ​

Answers

1 is the smallest possible integer.

Given that: f(x)=ax^2-2x+5.

The discreminant of this equation is:

b^2-4ac=(-2)^2-4a(5)=4-20a

For imaginary zeros, we must get discreminant less than 0.

So,

4-20a<0\n20a>4\na>(4)/(20)\na>0.2

Next integer of 0.2 is 1.

So 1 is the smallest possible integer.

Learn more: brainly.com/question/20521181

The question is incomplete, the complete question is

Determine the smallest integer value of a for which f(x) = ax² - 2x + 5 has imaginary zeroes. Show how you found  this answer

Answer:

The smallest integer value of a is 1

Step-by-step explanation:

To find the zeroes of a function equate it by 0, then find the values of x which are the zeroes of the function

To find the types of the roots (zeroes) of a function f(x) = ax² + bx + c use the discriminant of the function b² - 4ac

  • If b² - 4ac > 0, then the function has two different real roots
  • If b² - 4ac = 0, then the function has one real root
  • If b² - 4ac < 0, then the function has no real roots (imaginary roots)

∵ f(x) = ax² - 2x = 5

- To find its zeroes equate f(x) by 0

ax² - 2x + 5 = 0

∵ f(x) has imaginary zeroes

- That means the discriminant is less then zero

b² - 4ac < 0

∵ a = a, b = -2 and c = 5

- Substitute them in the inequality above

∴ (-2)² - 4(a)(5) < 0

4 - 20 a < 0

- Add 20 a to both sides

∴ 4 < 20 a

- Divide both sides by 20

∴ 0.2 < a

- That means a is greater than 0.2

a > 0.2

∵ You must to find the smallest integer value of a

- The first integer greater than 0.2 is 1

a = 1

The smallest integer value of a is 1