Susie divided 9-POUND bag of apples into 5 equal piles. how many pounds of apples are in each pile

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Answer 1
Answer: Answer=1.8pounds

9/5=1.8 pounds

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Bernita and Derek each plot a number on a number line. The numbers are unique but have the same absolute value. The sum of the absolute values of the numbers is 150. What are the two numbers? The awnsers are: a_0 and 150b–75 and 75 c–150 and 150 d–300 and 300
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Answer:

Step-by-step explanation:

This graph is digits going by eigths.

For 2 1/2,  mark a dot right between the 2 and 3,  on the fourth tick mark.  

For -3/8,  go left of 0 3 tick marks.  (Right between 0 and -1).

For -1 3/4,  go right of -2 by 2 tick marks.  (Right between -2 and -1)

PLEASE HELP! Im not very good at math

Answers

Answer:

The answer provided is incorrect, the mistake is in the division between the monomials x^{(6)/(5)} and x^{(2)/(5)} that is equal to x^{(4)/(5) not x^3, because we must mantain the same base "x" and subtract the expoents that are (6)/(5) - (2)/(5) = (4)/(5).

Step-by-step explanation:

In order to simplify that question we need to multiply, divide and power monomials with the same base "x". When we multiply monomias with the same base we sum the expoents, to divide we subtract the expoents and to power them we multiply the expoents. Therefore to simplify the equations we must do:

(\frac{x^{(2)/(5)}*x^{(4)/(5)}}{x^{(2)/(5)}})^(1)/(2)\n(\frac{x^{(6)/(5)}}{x^{(2)/(5)}})^(1)/(2)\n(x^{(4)/(5)})^(1)/(2)\nx^{(4)/(10)}\nx^{(2)/(5)}

The answer provided is incorrect, the mistake is in the division between the monomials x^{(6)/(5)} and x^{(2)/(5)} that is equal to x^{(4)/(5) not x^3, because we must mantain the same base "x" and subtract the expoents that are (6)/(5) - (2)/(5) = (4)/(5).

Answer:

No the  answer is incorrect.

Step-by-step explanation:

From the question given;

(X^{(2)/(5) } . X^{(4)/(5) }  / X^{(2)/(5) }   )¹/²   

We will start by solving the inner bracket

By the law of indices x^(a)  .  x^(b) = x^(a+b)

X^{(2)/(5) } . X^{(4)/(5) }  = X^{(2)/(5)+(4)/(5)  }   = X^{(6)/(5) }

we will replace X^{(2)/(5) } . X^{(4)/(5) }   by  X^{(6)/(5) }

X^{(2)/(5) } . X^{(4)/(5) }    by  X^{(6)/(5) }

(X^{(2)/(5) } . X^{(4)/(5) }  / X^{(2)/(5) }   )¹/²   = (X^{(6)/(5) }  / X^{(2)/(5) }   )¹/²   

By the law of indices x^(a) /x^(b)  =  x^(a-b)

X^{(6)/(5) }    /    X^{(2)/(5) }  =  X^{(6)/(5) - (2)/(5) }   =   X^{(4)/(5) }

We will replace X^{(6)/(5) }    /    X^{(2)/(5) }    by    X^{(4)/(5) }

(X^{(6)/(5) }    /    X^{(2)/(5) })¹/²   =   ( X^{(4)/(5) })¹/²    =    X^{(4)/(10) }  =   X^{(2)/(5) }

(X^{(2)/(5) } . X^{(4)/(5) }  / X^{(2)/(5) }   )¹/²   =  X^{(2)/(5) }

  

No the  answer is incorrect.

He made a mistake, because X^{(6)/(5) }    /    X^{(2)/(5) }   =   =  X^{(6)/(5) - (2)/(5) }   =   X^{(4)/(5) }       and   not equal to x^(3)

Could someone please help me with this?

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The answer is in the image below, btw I’m not completely sure if I’m right but hope it helps : )
the value in the top times 6. ex. 1 x 6, 2 x 6

What is the value of the 2s in 2,200

Answers

The first two is worth 2,000 and the second is worth 200. 
The value of the 2s in 2,200: 2,200=2,000  2,200=200

RainyClouds

if you have a rectangular banner and the length is 44 inches and has a perimeter of 156 inches and an area of 1496 square inches. if i make a similar figure as the original banner with the length of 11 inches what is my perimeter and area?

Answers

Well there's two ways to approach this:
1.) Finding the width and going from there
2.) Finding the scale factor

I would recommend using the scale factor technique. You see how the length is reduced by a factor of 4? Well since the perimeter's formula involves adding length times width, you can just multiply the perimeter by 1/4 since the length went from 44 to 11(Just a rule, take it by heart). That means that the perimeter is (156)/(4) = 39.

The area is multiplied, not added, so you have to square the scale factor. This means multiply the area by 1/16 (Another rule, take it by heart). This means that the area is [tex]\frac{1496}{16} = between 94 and 95

Businesses deposit large sums of money into bank accounts. Imagine an account with 10 milliondollars in it.
a. How much would the account earn in one year of simple interest at a rate of 5.12%?

Answers

Answer:

The account will earn in one year the amount of $10,512,000

Step-by-step explanation:

Given as :

The principal in the account = $10,000,000

The rate of interest = 5.12% at simple interest

The time period = 1 years

Let The amount that account earn after 1 year = $A

From Simple interest method

Simple interest = S.I = (\textrm principal* \textrm rate* \textrm time)/(100)

or, S.I = (\textrm 10,000,000* \textrm 5.12* \textrm 1)/(100)

or, S.I = (51200000)/(100)

or, S.I = $512,000

So, Simple interest = S.I = $512,000

Now, Amount = Principal + Interest

I.e A =  $10,000,000 + $512,000

Or, A = $10,512,000

So, Amount = A = $10,512,000

Hence The account will earn in one year the amount of $10,512,000 Answer

Final answer:

The business account with a principal amount of $10,000,000, an interest rate of 5.12%, and a time of 1 year, would generate $512,000 in simple interest.

Explanation:

To calculate simple interest, we use the formula I = PRT, where I is the interest, P is the principal amount (the initial sum of money), R is the rate of interest (in decimal form), and T is the time in years. In this case:

  • P = $10,000,000
  • R = 5.12% = 0.0512 (converted from percentage to decimal)
  • T = 1 year

To find the interest, you would substitute these values into the formula to get:

I = (10,000,000) * (0.0512) * (1) = $512,000

So the account would earn $512,000 in one year of simple interest at a rate of 5.12%.

Learn more about Simple Interest here:

brainly.com/question/40405117

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