suzie divided a 3-pound bag of apples into 2 equal piles. How many lbs of apples are in each pile

Answers

Answer 1
3/2 = 1.5 Lbs per pile.

3 pounds divided by 2 piles = 1.5 pounds per pile
Answer 2
Final answer:

Suzie's 3-pound bag of apples divided into two equal piles will result in each pile weighing 1.5 pounds. This is a basic arithmetic problem often referred to as equal distribution.

Explanation:

Suzie is dividing a 3-pound bag of apples into two equal piles. This is a simple division problem where the total weight of apples (3 pounds) is distributed equally into two piles. Therefore, we simply divide the total weight by the number of piles.

To calculate the weight of apples in each pile, we divide the total weight (which is 3 lbs) by the number of piles (which is 2). So, 3 lbs ÷ 2 = 1.5 lbs. Each pile would weigh 1.5 lbs.

This type of problem is often referred to as an equal distribution problem in mathematics. It falls under the category of basic arithmetic and is typically taught in lower grades.

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Related Questions

The range of y=1x−2+3 is y=0.

true
false

Answers

False. The range is -infinity is less than or equal to y is less than of equal to +infinity

Morgan uses 1/4 of her supply of raisins to make a trail mix and 3/8 of her supply of raisins to make cookies.If Morgan uses 5 pounds of raisins, how many pounds of raisins are in her supply.

Answers

1/4=25%
3/8=37.5%
37.5%+25%=62.5%
62.5%=0.625
5/0.625=8
Morgan has 8 pounds of raisins in her supply.

if the number of bacteria in a colony double every 330 minutes and there is currently a population of 1100 bacteria what will the population be 990 minutes from now

Answers

This can be done in a straightforward manner.

If it doubles every 330 minutes, it will increase by a factor of 4 after 990 minutes.

1,100 * 4 = 4,400


How would I write #3

Answers

Yes, if you know that every 1 quart is equal to 4 cups then the ratio is 1:4. To find out how many cups are in 9 quarts, multiply both sides of the ration by 9. The answer would be 9:36, so there are 36 cups in 9 quarts.
It would be (9,36). If you look at the graph, the dots just go one right one up, so if u just keep placing more dots in a line till you get to 9, it'll land on 36. Also another way to do it is you could look at the table (the one with numbers placed in the boxes), you can see that the pattern goes quarts times 4 makes the number of cups. For example, 1 times 4. So if you did9 times 4 that would also be 36.  

Y=|x| vertically stretched by a factor of 5

Answers

jdbsjxbejdbdjsndjwjdnjwkebd

Which table represents a direct variation function?

x y x y x y
-3 -4.5 -5.5 -3 -3 -7.5
-1 -3.0 -5.5 -1 -1 -2.5
2 -1.5 -5.5 2 2 5.0
5 0.0 -5.5 5 5 12.5
10 1.5 -5.5 10 10 25.0

x y
-5.5 10
-4.5 8
-3.5 6
-2.5 4
-1.5 2

Answers

The answer to this question is B Ed

The table that represents a direct variation function is

x y

-3 -7.5

-1 -2.5

2 5.0

5 12.5

10 25.0

How to determine the table?

For a table to represents a direct variation, the following must be true

k = y/x

Where k represents the constant of variation

In table 3,  we have:

k = 25.0/10 = 12.5/5 = 5.0/2 = -2.5/-1 = -7.5/-3

This gives

k = 2.5

The value of k is the same for all input and output values

Hence, the table that represents a direct variation function is the table 3

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In how many ways can 4 blue flags 3 green flags and 2 flags be arranged

Answers

Assuming all of the same coloured flags are indistinguishable,

[tex]\text {Number of ways } = \dfrac{9!}{4!3!2!} = 1260[/tex]

--------------------------------
Answer: 1260 ways
--------------------------------
Final answer:

You can calculate the number of ways to arrange the flags using the formula for permutations of multi-sets. We substitute the quantities of each flag color into the formula, which yields our answer of 1260 ways to arrange the flags.

Explanation:

The question is asking about permutations of different objects— in this case, flags of multiple colors. For such problem, you can use the formula for permutations of multiset:

P(n1, n2, ..., nk) = (n1 + n2 + ... + nk)! / (n1! * n2! * ... * nk!)

Where n1, n2, ..., nk represent the counts of each distinct item (in this case, flag colors).

For our flags, you would substitute n1=4 (blue flags), n2=3 (green flags), and n3=2 (red flags). Applying the formula gives us (4+3+2)! / (4!*3!*2!) = 9! / (4!*3!*2!) = 1260.

So, "there are 1260 ways to arrange 4 blue flags, 3 green flags and 2 red flags that the student has".

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what is the classification for this polynomial u^2v^3w?

A.) monomial
B.)binomial
C.)trinomial

Answers

Final answer:

The polynomial u^2v^3w is classified as a monomial because it consists of a single algebraic term. Monomials are polynomials with exactly one term, unlike binomials or trinomials which have two or three terms, respectively.

Explanation:

The classification for the polynomial u^2v^3w is a monomial. A monomial is a single term algebraic expression with one or more variables raised to a non-negative integer power. Since u^2v^3w consists of a single term without a plus (+) or minus (-) sign connecting it to other terms, it is considered a monomial.

The classification of polynomials is based on the number of terms they contain:

Monomial: A polynomial with one term, such as 3x or -a^4b^2.Binomial: A polynomial with two terms, such as x + y or 3a - 7b.Trinomial: A polynomial with three terms, such as x^2 + 2x + 1 or a^3 - 3a^2b + 2ab^2.

Knowing the classification of polynomials helps in understanding how to perform operations such as addition, subtraction, multiplication, and division with them.

Please pretty please help me fast

Answers

Region 1: 
Ordered pair -- (0, 50)
Explanation: The red region represents solutions to the red line inequality that are not solutions to the blue line. 

Region 2:
Ordered pair -- (50, 0)
Explanation: The purple region represents solutions to both the red line and blue line. 

Region 3: 
Ordered pair -- (20, - 10)
Explanation: The blue region represents solutions to the blue line inequality that are not solutions to the red line.

Region 4: 
Ordered pair -- (0, 0)
Explanation: The white region represents all points/ordered pairs that are not solutions to either inequality. 

A girl scout sells 3 boxes of cookies during week 1. She has a goal to sell twice as many cookies each week as she did the week before. If she succeeds in doing this during weeks 2, 3, 4, and 5, how many boxes will she sell all together? a0

Answers

Week Two: 6 Boxes
Week Three: 12 Boxes
Week Four: 24 Boxes
Week Five: 48 Boxes

Final Answer: 96 Boxes
(Add them all together)
If she wants to double the number of cookies she sells, then you just multiply by 2.

Week 1: 3 cookies
Week 2: 6 cookies
Week 3: 12 cookies
Week 4: 24 cookies
Week 5: 48 cookies

3+6+12+24+48 = 93. 

All together, she sold 93 cookies. 

Hope this helped! :)



Someone please help me?

Answers

see the attached picture:

Simplify: (3 + 4i) + (2 - 3i) - (5 - 6i)

Answers

(3 + 2 - 5) and (4i - 3i + 6i)
= 0 + 7i
The answer is:  " 7 i " .
________________________________________________________
Explanation:
________________________________________________________
(3 + 4i) + (2 - 3i) - (5 - 6i) =

(3 + 4i) + 1(2 - 3i) - 1(5 - 6i) ;   ←  Note that the coefficient, "1" is implied; 
                    since any value, multiplied by "1" , results in that same value.
_____________________________________________________________
Note the "distributive property" of multiplication:
_____________________________________________________________
a(b + c) = ab + ac ;

a(b – c) = ab – ac .
_____________________________________________________________
We have:

(3 + 4i) + 1(2 - 3i) - 1(5 - 6i) ;

Start with:

 " + 1(2 - 3i) "  =  (1*2) - (1*3i)  = 2 - 3i ; 

Then, we examine:

 " - 1(5 - 6i) "  =  (-1*5) + (-1 * -6i) = -5 + (+6i) =  -5 + 6i ; 
______________________________________________________________
And we rewrite the entire expression:
______________________________________________________________
   3 + 4i + 2 - 3i - 5 + 6i  ; 

Combine the "like terms" ; as follows:

   3 + 2 - 5 = 5  - 5 = 0 ; 

   4i - 3i + 6i = 1 i  + 6i = 7 i

     0 + 7i = 7i .
_______________________________________________________
The answer is:  " 7 i " .
_______________________________________________________ 

The perimeter of a parallelogram is 30 ft and its length is 5 ft. What is the length of the other side?

Answers

given p = 30

l = 5



therefore p= 2 (a +b)

30 = 2 (5)+2b

2b=30-2 (5)=20

2b = 20

b=20/2=10

° ° the otherside is equal to 10 ft
°
A parallelogram has two equal sides.

Let the length be L 

The width is  W

P = L + L + W + W

P = 2L + 2W

P = 2*(L + W)

P = 30,  L = 5

P = 2*(L + W)

30 = 2*(5 + W)

30/2 =  (5 + W)

15 = 5 + W

5 + W = 15

W = 15 - 5

W = 10

The length of the other side is 10 feet.

Three consecutive numbers that have a sum of 159. What are the numbers?

Answers

Let n = the first number. n + 1 = the second and n + 2 = the third number. So....

n + (n + 1) + (n + 2) = 159
3n + 3 = 159
3n = 156
n = 52

n + 1 = 53
n + 2 = 54

So the numbers are 52, 53, and 54. 
The middle one is their average, 159/3 = 53.

The numbers are 52, 53, 54.

Sally goes out to lunch and has the option of a soup or a salad and then a turkey, ham, or club sandwich. Which tree diagram correctly shows all of her choices?

Answers

the answer should be B 



The answer is B.
Hope this helps!

In a certain state, each automobile license plate number consists of two letters followed by a four-digit number. to avoid confusion between "o" and zero and between "i" and one, the letters "o" and "i" are not used. how many distinct license plates can be formed in this state?

Answers

24×24×10×10×10×10=5 760 000

x(t) = t^3 - 12t^2 + 36t
Velocity = x'(t) = 3y^3 - 24t + 36 = 0
x'(t) = t^2 - 8t + 12 = 0
x'(t) = t^2 - 6t - 2t + 12 = 0
x'(t) = t(t - 6) - 2(t - 6) = 0
x'(t) = (t - 2)(t - 6) = 0
t = 2 and t = 6 must be the roots.

Is my answer of D "2 and 6" correct based on this work?

Answers

Yes you have the right idea. You find the derivative to get the velocity function and then determine when the velocity is zero. That turns out to be at t = 2 and t = 6. Both are correct. The final answer is correct.

The only flaw I see is that you wrote 
x'(t) = 3y^3 - 24t + 36
on line 2 when it should be
x'(t) = 3t^2 - 24t + 36

Other than that it looks perfect.

The Tran Family drove 1,246 miles during a vacation that lasted 14 days. How many miles on average did they drive each day? :3

Answers

To find the average miles they drove each day, divide the total amount of miles by the number of days they drove.

1246 / 14 = 89

The Tran Family drove an average of 89 miles every day.
Hey there!

To solve this problem, divide the numbers 1,246 and 14  . . .

1,246 ÷ 14 = 89 ←

Once you divide the miles and days, you will find your answer (89).

The correct answer is 89.

They drove 89 miles each day on average.

I hope this helps you.
Have a great day! :)

If cosine x is approximately.9511 what is the measurement of x to the nearest degree? Approximately what is the sine of the angle that is complementary to x

Answers

Sin(x) = .2588     Given

ARCSin (x) = x = ARCSin(.2588)        Using the calculator   = 14.9988 degrees  ( ~ 15 degrees)   

COMPLIMENTARY angle is the angle which added to 'x' will equal 90      so the COMPLIMENTARY Angle is 75 degrees

Using the calculator again    cos (75) = .2588   The same as the complimentary angle's SIN !!!

Tracy can wallpaper 7 rooms in a new house in 21 hours. together with her trainee they can wallpaper the 7 rooms in 12 hours. how long would it take the trainee working by herself to do the​ job? round to the nearest tenth.

Answers

The first thing we must do for this case is to define a variable.
 We have then:
 x: time it takes the trainee to do the work alone.
 For this case we have the following equation:
 7/21 + 7 / x = 7/12
 Solving for x we have:
 x = 28 hours
 Answer:
 
it would take the trainee working by herself about:
 
x = 28 hours

Help! WHAT IS THE VALUE OF X, and can you show how you got it please?

Answers

see the picture attached with letters to better understand the problem

in the right triangle ABD
applying the Pythagoras theorem
8²=AD²+(x+4)²-----> AD²=64-(x+4)²------> equation 1

in the right triangle ADC
applying the Pythagoras theorem
12²=AD²+(2x+1)²-----> AD²=144-(2x+1)²------> equation 2

equate equation 1 and equation 2
64-(x+4)²=144-(2x+1)²-------> 64-[x²+8x+16]=144-[4x²+4x+1]
64-x²-8x-16=144-4x²-4x-1
4x²-x²-8x+4x=144-1-64+16
3x²-4x=95
3x²-4x-95=0

using a graph tool----> to resolve the second order equation
see the attached figure N 2
the solution is
x=6.33

the answer is
x=6.33 units

Simplify the equation 7.5+N+9.63

Answers

To simplify the equation, you just have to add like terms. This means adding 9.63 and 7.5. Once you've found your sum, which is 17.13, your equation will be N+17.13.

Add  7.5+9.63 which would be 17.13

17.13+N

A circle has a radius of 7.2 feet and a central angle aob that measures 112°. what is the area of sector aob? use 3.14 for pi and round your answer to the nearest tenth.

Answers

The area of the sector will be given by:
A=θ/360πr²
but
θ=112°, r=7.2 ft, π=3.14
hence
A=112/360×3.14×7.2²
A=50.64192 ft²
A~50.6 ft²

What is the probability that a randomly selected house with 2 bathrooms has 3 bedrooms?

0.2
0.4
0.6
0.8

Answers

from the table there is 24 houses with 2 bathrooms and 3 bedrooms

there is a total of 30 houses with 2 bathrooms

 the probability is 24 /30 = 0.8

[tex] |\Omega|=30\\
|A|=24\\\\
P(A)=\dfrac{24}{30}=\dfrac{4}{5}=0.8 [/tex]

PLEASE HELP: Question above ☝☝☝

Answers

I'm actually pretty sure it's B

I'm actually pretty sure it's B

Will give brainliest-H(t)=-16t^2+28t
T is time in seconds.
How long will it take for the dolphin to make one jump, show your work.

Answers

For this case we have the following equation:
 H (t) = - 16t ^ 2 + 28t
 When the dolphin finishes a jump, then the height is equal to zero.
 We have then:
 -16t ^ 2 + 28t = 0
 We look for the roots of the polynomial:
 t1 = 0
 t2 = 1.75 s
 Therefore, the dolphin takes 1.75 seconds to make a jump.
 Answer:
 
it will take for the dolphin to make one jump about:
 
t = 1.75 s

Select the equations that are equivalent to the equation y – 2 = 3(x + 6). Select all that apply.

y = 3x + 20
y = 3x + 6
2x - y = -3
3x - y = -20

Answers

The correct answer for the exercise shown above is the first option and the las option, which are:

 y = 3x + 20
 3x - y = -20

 The explanation is shown below:

 1. You have the folllowing expression given in the problem above:

 y-2=3(x+6)

 2. If you solve it for y, you have:

 y-2=3x+18
 y=3x+18+2
 y=3x+20

 3. And if you move the variables to the left member, you have:

 3x-y=-20

 Therefore, as you can see, the correct answer are the options mentioned above.

 

what is the volume of the cylinder?

radius=7 height=18

A.126
B.252
C.2268
D.882

Answers

Answer:

Option D. [tex]882\pi\ units^{3}[/tex]

Step-by-step explanation:

we know that

The volume of the cylinder is equal to

[tex]V=\pi r^{2}h[/tex]

In this problem we have

[tex]r=7\ units[/tex]

[tex]h=18\ units[/tex]

substitute

[tex]V=\pi (7^{2})(18)=882\pi\ units^{3}[/tex] -----> exact value of the volume

Two cubes have surface areas of 72 square feet and 98 square feet. what is the ratio of the volume of the small cube to the volume of the large cube?

Answers

Let's denote the sides of the small and bigger cubes a and b respectively. Then, we can write that 6[tex] a^{2} [/tex]=72, a=[tex] 2\sqrt{3} [/tex] and 6[tex] b^{2}=98, b=[tex] \frac{7}{sqrt{3}} [/tex]. The volume of the smaller cube is [tex] 2 sqrt{3} ^{3} [/tex] =  [tex] 24 sqrt{3} [/tex]. The volume of the bigger cube is [tex] \frac{7}{sqrt{3}}^{3} [/tex] = [tex] \frac{343}{3sqrt{3}}{[/tex]. We have to find  [tex] \frac{24 sqrt{3}}{frac{343}{3sqrt{3}} [/tex] = 216/343 

Answer:

Ratio of the volumes of the cubes = 216 : 343

Step-by-step explanation:

Since surface area of a cube is represented as 6a² where a is the side of a cube.

Let a is one side of large cube and b is the side of smaller one.

Ratio of their surface area = [tex]\frac{6a^{2} }{6b^{2}}=\frac{72}{98}[/tex]

[tex](\frac{a}{b})^{2}=\frac{36}{49}[/tex]

[tex]\frac{a}{b}=\sqrt{\frac{36}{49}}[/tex]

[tex]\frac{a}{b}=\frac{6}{7}[/tex]

Now ratio of the volumes = [tex]\frac{a^{3} }{b^{3}}=(\frac{1}{b})^{3}[/tex]

Ratio = [tex](\frac{6}{7})^{3}=\frac{216}{343}[/tex]

Therefore, ratio of the volumes of the cubes = 216 : 343

What are three consecutive odd integers that have a sum of 39?

Answers

Consecutive odd integers ascend by 2 units so the integers can be represented with x, x + 2, and x + 4. The word sum implies an addition.

x + x + 2 + x + 4 = 39
3x + 6 = 39
3x = 33
x = 11

The three consecutive odd integers are 11, 13, and 15
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