1,352 pounds is what fraction short of a ton? A) 169/250 B) 77/100 C)13/20 D140/223

Answers

Answer 1

Answer: $A \ short \ ton \ is \ 2 \ 000 pounds \n \n(1 \ 352)/(2 \ 000) = (169)/(250) \ \ \ | divided \ numerator \ and \ denominator \ by \ 8 \n \n \n Answer : \ A) \ \ ( 169)/(250 )$

Answer 2

Answer: 1352/2000 so then you simplify by dividing both sides to get
A) 169/250

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a community hall is in the shape of a cuboid. the hall is 20m long, 15m wide and 4m high. the community hall needs re-decorating with new paint for the walls and ceiling, and new tiles on the floor. a 20l tin of paint covers 40 squared metres and costs £15. 1 squared metre floor tiles cost £3 each. work out the total cost of paint and tiles needed to decorate the community hall.

Answers

Answer:

the total cost of paint and tiles needed to decorate the community hall is £105 + £900 = £1005.

Step-by-step explanation:

Area of the walls:

- The community hall is shaped like a cuboid, so the walls are the four rectangular sides.

- The length and height of each wall are given as 20m and 4m, respectively.

- The total area of the walls is the sum of the areas of all four walls: 2 * (length * height + width * height).

- Substituting the given values, we have: 2 * (20m * 4m + 15m * 4m).

2. Area of the ceiling:

- The ceiling is also a rectangle, with the same length and width as the floor.

- The area of the ceiling is given by length * width: 20m * 15m.

3. Area of the floor:

- The area of the floor is the same as the area of the ceiling: 20m * 15m.

Now, let's calculate the areas:

1. Area of the walls:

- 2 * (20m * 4m + 15m * 4m) = 2 * (80m^2 + 60m^2) = 2 * 140m^2 = 280m^2.

2. Area of the ceiling:

- 20m * 15m = 300m^2.

3. Area of the floor:

- 20m * 15m = 300m^2.

Next, we can calculate the number of tins of paint and tiles needed and their costs:

- Number of tins of paint needed = Area of walls / Coverage per tin = 280m^2 / 40m^2/tin = 7 tins.

- Cost of paint = Number of tins * Cost per tin = 7 tins * £15/tin = £105.

- Number of tiles needed = Area of floor / Area per tile = 300m^2 / 1m^2/tile = 300 tiles.

- Cost of tiles = Number of tiles * Cost per tile = 300 tiles * £3/tile = £900.

Therefore, the total cost of paint and tiles needed to decorate the community hall is £105 + £900 = £1005.

yes, i am a student

On June 1, 2007, there were about 18.75 hours of daylight in Anchorage, Alaska. On November 1, 2007, there were about 8.5 hours of daylight. What was the percent decrease

Answers

Answer:

54.67%

Step-by-step explanation:

18.75 -8.75 x 100% = 54.67

18.75

A picture frame for a square picture has an area of 80 square inches. What is the length of the picture?

Answers

$√(80)$
That is approximately 8.94

What is the distance from (−3, 1) to (−1, 5)? Round your answer to the nearest hundredth.3.60
4.12
4.47
5.66

Answers

Answer: 4.47 is the correct one :)

Answer:

4.47

Step-by-step explanation:

took the test

Which of the following is a function equivalent to f(x) = 5(1.9)^3x? f(x) = 34.29^x
f(x) = 5(6.86x)
f(x) = 5(6.86)^x
f(x) = 328.51^x

Answers

Answer:

f(x) = 5(6.86)^x

Step-by-step explanation:

The function f(x) can be simplified according the the laws of mathematics. The expression is 5 multiplied by the 1.9^3x. You cannnot multiply 5 with 1.9 because 1.9 has a power of 3x. The 5 can only be multiply by the 1.9 if the 5 had a power of x or if 1.9 has a power of just 3. Therefore:

f(x) = 5×(1.9×1,9×1.9)^x = 5×(6.86)^x

1.9^3 = 6.86, so assuming it's 1.9^3 and not 1.9^(3x) then the answer is
f(x) = 5(6.86x)
Your question isn't 100% clear though.

A literal equation has only one variable.
True
False

Answers

$The answer is False.$

$The reason is that, the letters or variables in a literal equation are like parameters that can be any real number.$

A literal equation has two or more variables or letters, that are used to represent real values.

An example is the perimeter of a square, which is given by the formula,

$P=4l$
Here, the P represents perimeter of the square and l represents the length of the square.

Since the length of a square can assume any positive value,the above literal equation has $infinitely many solutions$ .

For instance, if

$l=1, P=4*1=4$

$l=2, P=4*2=8$

and so on and so forth.

Other examples of literal equations include:

The perimeter of a rectangle, which is given by the formula:

$P=2w + 2l$

The formula for finding the perimeter of a circle:

$C = 2 \pi \: r$

The set of values that satisfy the above formulas are infinitely many.

This statement is actually false.

I have provided proof and wish you all the best (grade).

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