The populations of cities A and B are 2.6 * 10^5 and 1,560,000 respectively. the population of city C is twice the population of city Bthe population of city C is how many times the population of city A?

Answers

Answer 1

Answer:

Answer:

City C is 12 times the population of city A.

Step-by-step explanation:

AI-generated answer

To find out how many times the population of city C is compared to city A, we first need to determine the population of city C.

Given that the population of city B is 1,560,000 and the population of city C is twice the population of city B, we can calculate the population of city C as follows:

Population of city C = 2 * Population of city B

= 2 * 1,560,000

= 3,120,000

Now that we know the population of city C is 3,120,000, we can compare it to the population of city A.

The population of city A is given as 2.6 * 10^5 (which is scientific notation for 2.6 multiplied by 10 raised to the power of 5).

To compare the population of city C to city A, we divide the population of city C by the population of city A:

Population of city C / Population of city A = 3,120,000 / 2.6 * 10^5

To simplify this calculation, we can express both numbers in the same format:

3,120,000 = 3.12 * 10^6 (since we move the decimal point 6 places to the right)

2.6 * 10^5 = 260,000 (as we move the decimal point 5 places to the right)

Now we can calculate:

Population of city C / Population of city A = 3.12 * 10^6 / 260,000

Dividing these two numbers, we get:

Population of city C / Population of city A = 12

Therefore, the population of city C is 12 times the population of city A.

Answer 2

Answer:

Answer:

City C is 12 times the population of city A.

Step-by-step explanation:

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Jan and Laura have a total of 3 same sized cookies they want to divide equally between the two of them. What fraction of the cookies should each girl receive?

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Its 3 over 3 and it equals 1 because its an equal fraction so each of them get 1.

(1)Arrange the list of numbers in increasing order.2/5 , 4/9 , 3/7

(2)Which number is halfway between 1/2 and 5/6?
A.7/10
B.13/20
C.27/40
D.2/3

Answers

Hello,

I)
$(2)/(5)=(2*9*7)/(5*9*7)=(126)/(315)$

$(4)/(9)=(4*5*7)/(315)=(140)/(315)$

$(3)/(7)=(3*5*9)/(315)=(135)/(315)$

or
$(126)/(315)\leq(135)/(315)\leq(140)/(315)$
thus
$(2)/(5)\leq(3)/(7)\leq(4)/(9)$

II)

$((1)/(2)+(5)/(6))/(2)=(8)/(6*2)=(2)/(3)$

a sphere fits snugly inside a 6-in. cube as shown. what is the volume of the region inside the cube but outside the sphere

Answers

Volume of the region inside the cube but outside the sphere is 102.903 inches³.

What is Volume?

Volume of a three dimensional shape is the space occupied by the shape.

Given a cube.

Volume of a cube = a³

Here a is the side length of a cube.

Here side length of the cube = 6 inches

Volume of the cube = 6³ = 216 inches³

Volume of a sphere = $(4)/(3)$ π r³

Here diameter of the sphere = 6 inches

Radius of the sphere = 6/2 = 3 inches

Volume of sphere = $(4)/(3)$ π (3)³

= 113.097 inches³

Volume of the region inside the cube but outside the sphere is,

Volume of cube - Volume of sphere

216 inches³ - 113.097 inches³

102.903 inches³

Hence the volume of the region inside the cube but outside the sphere is, 102.903 inches³.

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brainly.com/question/1578538

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The six inch cube has a volume of 216 in³.
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The sphere has a volume of 105.975 in³ (assuming pi is 3.14)
Because the sphere fits snugly inside the cube, it has a diameter of 6 inches and a radius of three inches.
4/3 π r³
4/3 π 3³
4/3 π 27
4/3(3.14)(27)
105.975

The volume of the region outside the sphere but inside the cube can be found by subtracting the area of the sphere from the area inside the cube.
216 - 105.975 = 110.025

The volume of the region outside of the sphere but inside the cube is 110.025 in ³

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