MATHEMATICS HIGH SCHOOL

What is 699,900 rounded to the nearest thousand

Answers

Answer 1
Answer: When you round 699,900 to the nearest hundred, you get 700,00.
Answer 2
Answer:

Answer:

The answer is .

Step-by-step explanation:

When you're rounding up to the "Nearest" all you have to do is find for the thousands place then look to the right of the number. If it's 4 or down, round down. but If it's 5 or up, round up. It's as simple as that. The number to the right of the thousands is 9, so we round up 700,000.

And that will be you're answer!

Related Questions

Every week malik spends 5 2/15 hours doing his math homework and 2 13/30 hours doing his science homework. Estimate how much more time malik spends on his math homework.
Uhh help lol5.3x + y = 28.5 4.2x + 3.1y = 27.2find x and y
Which values, when placed in the box, would result in a system of equations with no solution? Check all that apply.y = –2x + 4 6x + 3y = A: –12 B: –4 C: 0 D: 4 E: 12
The width, w, of a rectangle garden is x - 2. The area of the garden is x^3 - 2x - 4. What is an expression for the length of the garden?a. x^2 -2x - 2 b. x^2 + 2x - 2 c. x^2 - 2x + 2 d. x^2 + 2x + 2
Simonne used the following steps to simplify the given expression. 12 - 3(-2x + 4) Step 1: 12 + (–3)·(–2x) + (–3)·(4) Step 2: 12 + 6x + (–12) Step 3: 12 + (–12) + 6x Step 4: 0 + 6x Step 5: 6x What property of real numbers was used to transition from Step 3 to Step 4? A. identity property of addition B. inverse property of addition C. associative property of addition D. commutative property of addition

Substitution and elimination are two symbolic techniques used to solve linear equations. For example, if it is easy to set up an equation for substitution where 1 variable is on 1 side, then use that; For example, 4y=16+4x, you can easily divide by 4, get y=4+x (or y=x+4), and plug that into the other equation. In other cases where it may not be so easyFractions/decimals, etc., then you would probably rather use elimination.

1) The substitution method. This method is best utilized when one of the variables in one of the equations has a coefficient of 1 or -1, otherwise you will introduce fractions. Substitution can also be used for nonlinear systems of equations.
(2) Linear combinations also called the elimination method, multiplication and addition method, etc... My personal favorite as it can be done efficiently. It generalizes well to larger systems and is the underpinning of various other solution methods.
As the name implies it requires the equations to be linear.
You need to know both and be comfortable switching between them.

Can we get one for the elimination method too?
Also, can you solve the same problem using either of the two techniques?

Answers

A simple sample problem for Elimination:

x  -  y  = 1
x +  y  =  5

You can solve the same problem using either technique, as far the equations are linear equations.

A flashlight costs $12.00. The sales tax is 6%. What is the amount of the sales tax?

Answers

12.00x0.06, which is 0.72, so the sales tax is 72 cents. Basically, what you do to answer these kinds of questions is divide the percentage by 100 (6/100=0.06), because the percentage is out of 100%. Then you multiply that number by the price to get the sales tax. If you wanted to find the total price, add the tax you found to the original price ( in this case would give us $12.72 )

Hope this helps!

6. Describe a pattern shown in this sequence, and use the pattern to find the next two terms.7,15, 23, 31, 39, ?, ?, ...

Answers

Answer:

The pattern is that each time, 8 is added. The next 2 numbers are 47, 55.

Step-by-step explanation:

7+8=15

15+8=23

23+8=31

31+8=39

39+8=47

47+8=55

Is it possible for a composite number to have more then o e prime factorization ? and is it possible for a number to have no prime factorization

Answers

1. No, because every prime factor can not be prime factorized again. It could have more factorizations, but at least one of the factors would be a composite number which is the product of at least two of the prime factors.
2. Prime numbers and 1 do not have their prime factorization.

A Greenhouse has the shape of a cylinder and rectangular prism, as show. In order to air condition the building the owner needs to know the volume of the empty green house. What is the volume, in cubic feet? leave your answer to the nearest hundredths.Volume Cylinder= _______cubic feet

Volume total= ______cubic feet

Answers

Cuboid: 12×8×25=2400feet^(2)

half cylinder: (1)/(2) ( \pi r^(2)h)
                   ⇒ r=6 h=25
                   ⇒(1)/(2) ( 900\pi ) = 1413.72feet^(2)
                   

Total=   2400.00
           +1413.72
             ------------
              3813.72feet^(2)

Final answer:

To find the volume of the greenhouse, calculate the volumes of the cylinder and rectangular prism separately. Then, add the volumes together to find the total volume.

Explanation:

To find the volume of the greenhouse, we need to calculate the volumes of the cylinder and the rectangular prism separately. The volume of a cylinder is given by the formula V = πr^2h, where r is the radius and h is the height. The volume of a rectangular prism is calculated by multiplying the length, width, and height. Once we have the volume of both shapes, we can add them together to find the total volume of the greenhouse.

Let's say the cylinder has a radius of 5 feet and a height of 10 feet. The volume of the cylinder is V = π(5^2)(10) = 250π cubic feet. The rectangular prism has a length of 15 feet, a width of 8 feet, and a height of 10 feet. The volume of the rectangular prism is V = 15 * 8 * 10 = 1200 cubic feet. Finally, the total volume of the greenhouse is 250π + 1200 = 1200 + 250π cubic feet.

Learn more about Volume of 3D shapes here:

brainly.com/question/32173565

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During a sale at the bookstore, books sold for $3 and magazines sold for $2.50. Jan spent $16 and bought a total of 6 books and magazines. How many of each did she buy

Answers

In the given question, there are several information's of immense importance. using these information's the required answer can be easily deduced. It is already given that Jan had spent $16 for buying books and magazines. The cost of each book is $3 and the cost of each magazine is $2.50. Jan bought a total of 6 books and magazines.
Let us assume  that the number of books Jan bought = x
the number of magazines Jan bought = y
Then
x + y = 6
x = 6 - y
and
3x + 2.5y = 16
Replacing the value of x from the first equation in the second we get
3x + 2.5y = 16
3(6 - y) + 2.5y = 16
18 - 3y + 2.5y = 16
- 0.5y = -2
y = 2/0.5
  = 4
Replacing the value of y in first equation we get
x + y = 6
x + 4 = 6
x = 2
So Jan bought 2 books and 4 magazines.

Answer:

She bought 2 books and 4 magazines
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