Answer:
every 4 years there is a leap year so 2020, 2024, 2028, 2032, 2036

3/4x-9=27 solve this equation

If a 4x 16 rectangle has the same area as a square, what is the length of a side of the square?OA. 6OB. 12O c.8OD10

A building with a height of 32 m casts a shadow that is 20 m long. A person standing next to the building casts a shadow that is 1.2 m long. How tall is the person?

What number has exactly 5 factors between 1 and 20

Whats 50 time 20 time 99 divided by 3+ 59 times 1.5

If a 4x 16 rectangle has the same area as a square, what is the length of a side of the square?OA. 6OB. 12O c.8OD10

A building with a height of 32 m casts a shadow that is 20 m long. A person standing next to the building casts a shadow that is 1.2 m long. How tall is the person?

What number has exactly 5 factors between 1 and 20

Whats 50 time 20 time 99 divided by 3+ 59 times 1.5

The **least **number of tiles Jared will need, if Jared is redoing his bathroom floor, with tiles **measuring **6 in. by 14 inches, The floor has an **area **of 8,900 in, which is 106.

An object's **area **is how much space it takes up in two **dimensions**. It is the measurement of the **number **of unit squares that completely cover the **surface **of a closed figure.

**Given:**

The measure of tiles = 6 in. by 14 in. ,

The area of the floor = 8900 inches²,

Calculate the area of the tiles as shown below,

Area of tiles = 6 × 14

Area of tiles = 84 inches²

Calculate the number of tiles as shown below,

Number of tiles = The area of the floor / Area of tiles

Number of tiles = 8900 / 84

Number of tiles = 105.9 = 106

To know more about **Area**:

#SPJ2

Firstly we need to find an area of a single tile:

6 * 14 = 84 square inches

Now we just need to find out how many tiles of 84 square inches will fit in an area of 8900 square inches:

8900 ÷ 84 = 105,952380952381

Assuming we can't cut a tile into pieces, we may round the result to 106.

Answer: The least number of tiles Jared will need is__106__.

6 * 14 = 84 square inches

Now we just need to find out how many tiles of 84 square inches will fit in an area of 8900 square inches:

8900 ÷ 84 = 105,952380952381

Assuming we can't cut a tile into pieces, we may round the result to 106.

Answer: The least number of tiles Jared will need is

m + (-9.5) = -7.8

**First, **simplify your brackets. / Your problem should look like:

**Second, **change addition to subtraction. / Your problem should look like:

**Third, **add 9.5 to both sides. / Your problem should look like:

**Fourth, **simplify. / Your problem should look like:

Answer:**m = 1.7**

Answer:

well 8 divided by 30 = .26 wich is one of the choices so that way might work.

w=(9+1)/2 i think? its worded strangely

standard form is

ax+by=c

get all x and y on one side

first distribute

-1(x-y)=-x+y

now weh have

8-x+y=-3x+5

add 3x to both sides

8+2x+y=5

minus 8 from both sides

2x+y=-3

ax+by=c

get all x and y on one side

first distribute

-1(x-y)=-x+y

now weh have

8-x+y=-3x+5

add 3x to both sides

8+2x+y=5

minus 8 from both sides

2x+y=-3

A.

28π cm3

B.

49π cm3

C.

147π cm3

D.

343π cm3

Substitute the values of the radius (r=7), the height (h=21), and an approximation of Pi (3.14) into the formula to find the volume of the cone.

V≈+1/3⋅3.14⋅7^2⋅21

Simplify.

Write 3.14 as a fraction with denominator 1.

V≈+1/3⋅3.14/1

Combine 1/3 and 3.14/1 to get 3.14/3.

V≈+3.14/3

Replace back in to larger expression.

V≈+3.14/3⋅7^2⋅21

Divide 3.14 by 3 to get 1.04666667.

V≈+1.04666667⋅7^2⋅21

Raise 7 to the power of 2 to get 49.

V≈+1.04666667⋅49⋅21

Multiply 1.04666667 by 49 to get 51.28666667.

V≈+51.28666667⋅21

Multiply 51.28666667 by 21 to get 1077.02.

V≈+1077.02

V≈+1077.02cm^3

D.

343π cm^3

V≈+1/3⋅3.14⋅7^2⋅21

Simplify.

Write 3.14 as a fraction with denominator 1.

V≈+1/3⋅3.14/1

Combine 1/3 and 3.14/1 to get 3.14/3.

V≈+3.14/3

Replace back in to larger expression.

V≈+3.14/3⋅7^2⋅21

Divide 3.14 by 3 to get 1.04666667.

V≈+1.04666667⋅7^2⋅21

Raise 7 to the power of 2 to get 49.

V≈+1.04666667⋅49⋅21

Multiply 1.04666667 by 49 to get 51.28666667.

V≈+51.28666667⋅21

Multiply 51.28666667 by 21 to get 1077.02.

V≈+1077.02

V≈+1077.02cm^3

D.

343π cm^3