How do you convert 15 feet to centimeters?

Answers

Answer 1
Answer: To convert 15 ft to centimeters you have to multiply 15 x 30.48, since 1 ft is 30.48 cms

So, if you want to calculate how many centimeters are 15 feet you can use this simple rule.

Answer 2
Answer: 15 feet to cm.

1 foot =  30.48 cm.

15 feet =  15 * 30.48 =  457.2 cm.

That's it.

Related Questions

A student constructs the angle bisectors of a triangle and then uses their intersection point as the center of a circle. The student has constructed which of the following?A. Concentric circles of a triangle B. A circumscribed circle of a triangle C. An inscribed circle of a triangle D. The perpendicular bisector of the triangle
Solve the following system of equations . Enter the y-coordinate of the solution . Round your answer to the nearest tenth. 5x+2y =7. -2x+6y=9
mrs susan bought 1/8 8m of curtain choth she used 3/5 m to make a curtain for the living room window how many meters of choth we're not use ​
Ex 2.68. find the stationary points on the curve y=3x^4 -4x³ -12x² +1 and determine whether they are maximum or minimum turning points
If r =9, b=5, and g = -6, what does (r + b - g)(b + g) equal?

Convert 324 centimeters to meters.

3.24 m
32.4 m
3,240 m
3,240 m

Answers

To convert from meters to centimeter you divide by 100
: . 324 cm to m = (324cm)/(100) =<span> 3.24m</span>

thus A

Hi could you help me? solve 8-7x=22

Answers

8-7x=22
8-22=7x
7x=8-22
7x=-14
x=-14/7
x=-2
taking 8 to the right hand side,
-7x=22-8
x=14/(-7)
x=-2

Solve the equation 3x+6y=18 for x

Answers

3x+6y=18
subtract 6y from both sides
3x=18-6y
divide by 3
x=6-2y

Hi there!


When you answer a math problem with 2 variables, you have to make sure the other is in your answer. :)


Solve for x -


Step 1) Add -6y to both sides.


3x + 6y + -6y = 18 + -6y

3x = -6y + 18


Step 2) Divide both sides by 3.


3x/3 = -6y + 18/3

x = -2y + 6


Final Answer -


x = -2y + 6


Hope this helps!

If you need anything else, send me a message! I'd be happy to help! :D

The point P divides the join of (2,1) and (-3, 6) in the ratio  2:3. does P lie on the line x-5y+15=0?PLEASE ANSWER FAST IT IS KINDA URGENT...

Answers

x= [ 2*(-3)+ 3*(2)/( 2+3) = 0
y = [ 1*3+ 6*2 ]/2+3 = 3
so P is( 0,3 )
if it lies on the line x+ 5y = 15 then this point should satisfy the equation
so 0 + 5*3 = 15
so Plies on the given line  x - 5y + 15 = 0
A=(2;1)\ \ \ and\ \ \ B=(-3;6)\ \ \ \Rightarrow\ \ \ \overrightarrow {AB}=[-3-2;\ 6-1]=[-5;\ 5]\n\nP=(x_P;\ y_P)\ \ \ \Rightarrow\ \ \ \overrightarrow {AP}=[x_P-2;\ y_P-1]\n\nthe\ ratio\ \ is\ \ 2:3\n\n.\ \ \ \ \ \ \ \ \ \ \ \ \ \Rightarrow\ \ \ \overrightarrow {AP}= (2)/(5) \cdot \overrightarrow {AB}=(2)/(5)\cdot[-5;\ 5]=[(2)/(5)\cdot(-5);\ (2)/(5)\cdot5]=[-2;\ 2]

\overrightarrow {AP}=[x_P-2;\ y_P-1]\ \ \ \ and\ \ \ \ \overrightarrow {AP}=[-2;\ 2]\n\n.\ \ \ \ \ \ \ \ \ \ \Rightarrow\ \ \ x_P-2=-2\ \ \ \ and\ \ \ \ y_P-1=2\n\n.\ \ \ \ \ \ \ \ \ \ \Rightarrow\ \ \ x_P=0\ \ \ \ \ \ \ \ \ \ \ and\ \ \ \ y_P=3\ \ \ \Rightarrow\ \ \ P=(0;\ 3)\n\nthe\ line:\ x-5y+15=0\n\nfor\ P=(0;\ 3)\ \ \ \rightarrow\ \ \ 0-5\cdot3+15=-15+15=0\n\nThe\ point\ P\ lies\ on\ the\ line.

Farmer has 120 bushels of wheat to sell at her roadside stand. She sells an average of 165
8 bushels each day. Represent the total change in the number of bushels she has for sale after 5 days.

Answers

Answer:

The total change in the number of bushels she has for sale after 5 days is 83.125 bushels

Step-by-step explanation:

The given parameters are;

The initial number pf bushels the farmer has = 120 bushels

The amount of bushels of wheat the farmer sells each day = 16⁵/₈ = 16.625

The number of bushels sold after 5 days = 16.625 × 5 = 83.125 bushels

The total change in the number of bushels she has for sale after 5 days = The number of bushels sold after 5 days

The total change in the number of bushels she has for sale after 5 days = 83.125 bushels.

If xy < zy < 0, is y positive? x < z x is negativeStatement (1) ALONE is sufficient, but statement (2) alone is not sufficient to answer the question asked
Statement (2) ALONE is sufficient, but statement (1) alone is not sufficient to answer the question asked
Both statements (1) and (2) TOGETHER are sufficient to answer the question asked; but NEITHER statement ALONE is sufficient

Answers

Answer:

Both statements (1) and (2) TOGETHER are sufficient to answer the question asked

Step-by-step explanation:

Given statement 1 :

xy < zy < 0,

The product of two numbers are negative if either of the numbers are negative.

∵ if xy < 0 ⇒ Case 1 : x > 0 and y < 0

Case 2 : x < 0 and y > 0,

Thus, Statement is not sufficient to prove y is positive,

Now, Statement 2 :

x < z, x is negative,

That is, x < 0

Combining statements (1) and (2),

We get,

xy < 0, x < 0,

⇒ y > 0

That is, y is positive.

Hence, Both statements (1) and (2) TOGETHER are sufficient to answer the question asked