Why does 225.60 × 0.25 equal 56

Answers

Answer 1
Answer: It equals that because when you multiply a whole number by a decimal then the answer will always be smaller then the whole number.
Answer 2
Answer: Well first of all, 225.6 * 0.25 does NOT equal 56. It equal 56.4
Second of all, even if it did equal 56... our number system has been defined so that 225.6 * 0.25 just works out to 56.4... there's not really a reason it does equal 56.4

Related Questions

Martin is saving for a gaming system. The total cost of the gaming system and three games is $325.49. About how much money should he save per week to puchase the gaming system and games in 10 weeks
What is the hightest number that 9 and 27 both be divided into?
51) Simplify: 4x + 6(3x - 2)
1.Do examples that support a conjecture prove the conjecture to be true?
What is the answer please

How would I write an inequality for h and -6 equaling at least 5

Answers

h - 6 (greater than or equal to) 5

It wouldn’t let me type the symbol haha

1)What are the first four terms of the sequence represented by the expression n(n-1)-5

Answers

a_n=n(n-1)-5 \n \na_1=1(1-1)-5=1 * 0-5=0-5=-5 \na_2=2(2-1)-5=2 * 1-5=2-5=-3 \na_3=3(3-1)-5=3 * 2-5=6-5=1 \na_4=4(4-1)-5=4 * 3-5=12-5=7

The first four terms are -5, -3, 1 and 7.

Please help with this problem . Break it down for me 15-1/6n=1/6n-1

Answers

15-1/6n=1/6n-1
First, lets multiply both sides by 6 so that n is a whole number:
90-n=n-6
now you group like terms on each side, to do this you add n to each side and add 6 as well so it becomes:
96=2n
Now divide both sides by 2 so you have 'n' on one side and it is:
48=n

Hope this helps :)
Math:

Step 1: Simplify both sides of the equation. Simply steps provided.

15−1/6n=1/6n−1

15+−1/6n=1/6n+−1

−1/6n+15=1/6n−1

Step 2: Subtract 1/6n from both sides.

−1/6n+151/6n=1/6n−11/6n

−1/3n+15=1

Step 3: Subtract 15 from both sides.

-1/3n = -16

Step 4: Multiply both sides by -3 -1/3 by 16.

Your answer is:
n = 48

A rope 29 ft long rope is tied to the top of a flag pole. The rope is staked to the ground 21 ft away from the base of the pole. How tall is the flag pole?

Answers

Answer: 20 ft


Step-by-step explanation:

Given: The length of rope tied to the top of a flag pole=29 ft

The distance between base of the pole and the point on ground where the rope is stacked= 21 ft

Let x be the height of flagpole.

Now, we can see the figure that the given situation represents a right triangle

Where longest side= 29

By Pythagoras theorem of right triangle, the square of the longest side is equal to the sum of the squares of the other two sides.

29^2=21^2+x^2\n\Rightarrow\ x^2=29^2-21^2\n\Rightarrow\ x=841-441\n\Rightarrow\ x=400\n\Rightarrow\ x=√(400)\n\Rightarrow\ x=20

Hence, the height of flagpole = 20 ft.

It's like A2+B2=C2 so:
A2+B2=C2
A2+ 21(squared)=29(squared)
A2=441=841
A2=400
A=√(400)
A=20

How many inches is a pushpin

Answers

There isnt a full inch in a push pin there is only 3/4 of one

Each square on the grid represents 1 mi2. What is the approximate area of this park?







A.


about 35 mi² to 45 mi²


B.


about 55 mi² to 65 mi²


C.


about 75 m² to 85 m²

Answers

Answer:

Option (b) is correct.

The approximate area of this park is about 55 mi² to 65 mi².

Step-by-step explanation:

 Given : A grid with Each square on the grid represents 1 mi². and a park is constructed on it.

We have to determine the approximate area of this park.

We first find the area of grid and then subtract the uncovered square that are not covered  in park area.

Length of square grid is 10 mi and breadth is 8 mi.

So, area of square grid = 10 × 8 = 80 mi²

Number of uncovered squares that are not covered  in park area  = 9  squares

So Area of uncovered squares = 9 mi²

Maximum  area of park is (80 - 9) = 71 mi²

Also, Area of partially covered squares = 21 mi²

So, Minimum area of park is (80-30) = 50 mi²

Since, area of park lies in between 50 to 71

So , from  given options only (b) satisfies the approximate area of this park.

Thus, the approximate area of this park is about 55 mi² to 65 mi².

the answer is B.B.about 55 mi² to 65 mi² inside there are 50 squares plus the small square there is a total area of 59 mi^2