Two pound bags of candy are being used to fill containers that hold 1 1/2 pounds each. How many containers can be filled by each two pound bag of candy?

Answers

Answer 1
Answer:

Answer:

4 Containers Can Be Filled By Each Two Pound Bag Of Candy .

Step-by-step explanation:

GIven   Two Pound Bag Of Candy Used To Fill Container That hold 1(1)/(2) Pound Each .

Now There are 4 Container of Capacity 1(1)/(2)  Pound Needed To fill Exactly 3 two Pound Bags .

Thus 4 container have Total capacity Of 6 Pound . Which Is Easily Filled By The 3 two Pound Bags . ( Without Any Loss )


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If you had 9 pieces of licorice to share equally around 5 people, how much licorice would each person get? *
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Joanna went school supply shopping. She spent $26.75 on notebooks and pencils. Notebooks cost $1.85 each and pencils cost $1.38 each. She bought a total of 17 notebooks and pencils. How many of each did she buy?A. 12 notebooks; 5 pencils
B. 7 notebooks; 10 pencils
C. 10 notebooks; 7 pencils
D. 5 notebooks; 12 pencils

Answers

C. 10 notebooks; 7 pencils.

Bentuk sederhana dari(5a+7)-(2a+3) adalah

Answers

(5a+7)-(2a+3)
Distributhing - through parantheses
5a+7-2a-3
5a+4-2a
3a+4
The answer  is:  3a+4

Suppose two independent events A and B have the following probabilities: P(Aᶜ = 0.40 and P(B∣A) = 0.80. Compute the probability that either avent A accurs, or Boccurs, or both occur.

Answers

Answer:

neither A nor B will occur simultaneously, as they are mutually exclusive.

Step-by-step explanation:

To compute the probability that either event A occurs, or B occurs, or both occur, you can use the principle of the union of events. The probability of the union of two events A and B (denoted as A ∪ B) can be calculated as:

(

)

=

(

)

+

(

)

(

)

P(A∪B)=P(A)+P(B)−P(A∩B)

In this case, you're given:

(

)

=

0.40

P(A

)=0.40, which means the probability of the complement of A (i.e., the probability that A does not occur).

(

)

=

0.80

P(B∣A)=0.80, which is the conditional probability of B occurring given that A has occurred.

Let's break it down:

(

)

P(A

) is the probability that event A does not occur, which is

1

(

)

1−P(A).

(

)

P(B∣A) is the conditional probability that event B occurs given that A has occurred.

So, you can calculate

(

)

P(A) and

(

)

P(B) as follows:

(

)

=

1

(

)

=

1

0.40

=

0.60

P(A)=1−P(A

)=1−0.40=0.60

Now, you can use the formula for the union of events to calculate

(

)

P(A∪B):

(

)

=

(

)

+

(

)

(

)

P(A∪B)=P(A)+P(B)−P(A∩B)

But before we calculate

(

)

P(A∩B), note that events A and B are independent, so

(

)

=

(

)

(

)

P(A∩B)=P(A)⋅P(B∣A).

(

)

=

(

)

(

)

=

0.60

0.80

=

0.48

P(A∩B)=P(A)⋅P(B∣A)=0.60⋅0.80=0.48

Now, plug this value into the formula:

(

)

=

0.60

+

(

)

0.48

P(A∪B)=0.60+P(B)−0.48

Solve for

(

)

P(B):

(

)

=

(

)

+

0.48

0.60

P(B)=P(A∪B)+0.48−0.60

(

)

=

(

)

0.12

P(B)=P(A∪B)−0.12

Now, you have the equation:

(

)

=

0.60

+

(

)

0.12

0.48

P(A∪B)=0.60+P(A∪B)−0.12−0.48

Simplify:

(

)

=

0.60

0.12

0.48

P(A∪B)=0.60−0.12−0.48

(

)

=

0.00

P(A∪B)=0.00

So, the probability that either event A occurs, or B occurs, or both occur is 0.00. This means that neither A nor B will occur simultaneously, as they are mutually exclusive.

Solve for m f=gmn/d^2

Answers

f = gmn/d²

gmn = fd²

m = fd²/gn

Which river system is not a location of the first civilizations?Nile
Indus
Yangtze
Tigris and Euphrates

Answers

I think the correct answer from the choices listed above is the third option. It is the Yangtze river system that is not a location of the first civilizations. It is Nile, Indus and the Tigris and Euphrates rivers that have a big impact on the first civilizations.
The answer is the Yangtze river.

Find the distance between the pair of parallel lines, y = -2x+1 & y = -2x+16.

Answers

Given \ the \ equations \ of \ two \ non-vertical \ parallel \ lines:\n\ny = mx+b_1\ny = mx+b_2\n\nthe \ distance \ between \ them \ can \ be \ expressed \ as : \n\nd= (|b_(1)-b_(2)|)/( √( m^2+1) )

y = -2x+1\ny = -2x+16 \n\n\nd= (|b_(1)-b_(2)|)/( √( m^2+1) ) =(| 1-16|)/( √( (-2)^2+1) ) =(| -15|)/( √( 4+1) ) =(15)/(√(5))\cdot (√(5))/(√(5))=\n \n\n=(15√(5))/(5)=3√(5)\approx 3\cdot 2.24 \approx 6.72