Length of floor = length of room = 7.5 units
Width of floor = * Width of Room =
*
⇒ Width of floor = 1.067 units
Answer:
Width of raised platform = = 1.067 units
Step-by-step explanation:
We are given the following information about the room:
Lenght of room =
Width of room =
We are given the following information about the raised platform of meeting room.
Length of raised platform = Length of the room =
Width of the raised platform =
=
=
=
= 1.067 units
Division Problem: 90 people were invited to the party.
1. How many tables are needed, if each table can seat 8 people?
2. How many tables will be completely full?
3. How many people will be at an incomplete table?
Solution:
You have that 90=8·11+2 (8 - divisor, 11 - quotient, 2 - remainder).
Since the quotient is 11, 12 tables are needed, 11 tables will be completely full and the last 12th table will be incomplete, only 2 people will be at this table.
Answer: 1. 12 tables, 2. 11 tables, 3. 2 people
Answer:
4/3
Step-by-step explanation:
First, multiply -15/28 with 4/3.
Second, you need to cross 28 with 7 and 15 with 3.
Since 28 divided by 4 is 7, and 15 divided by 3 is 5, therefore this gives the result of 5/7 (with negative sign).
Hope it helps. Thanks!
Answer:
Step-by-step explanation:
Let the number be x
According to question,
x × 20 /−15 =7 /−5
⇒x=
7×(−15) / (−5)×20
⇒x= 21/22
So, The other number is 21/22.
The 35°C in degrees Fahrenheit is F = 95 degrees Fahrenheit after using the formula.
It is defined as the conversion from one quantity unit to another quantity unit followed by the process of division, and multiplication by a conversion factor.
It is given that:
F = 9/5 C + 32 is the formula used to convert degrees Celsius to degrees Fahrenheit.
The formula is:
F = 9/5 C + 32
PLug C = 35 degrees C in the formula:
F = (9/5)35 + 32
F = 9x7 + 32
F = 63 + 32
F = 95 degrees Fahrenheit.
Thus, the 35°C in degrees Fahrenheit is F = 95 degrees Fahrenheit after using the formula.
Learn more about the unit conversion here:
#SPJ2
Green eyes.
Answer: Club A
EXPLANATION
Given,
Club A charges $12 for membership and $2 for each rented video.
The deal in Club A can be represented by the function, f(x) = 12 + 2x
Club B charges $4 for membership fee and charges $4 for each rented video.
The deal in Club B can be represented by the function, f(x) = 4 + 4x
To determine which video rental club is the better deal
First, we find the number of videos where the amount spent will be the same
That is, when 4 + 4x = 12 + 2x
Subtract 4 from both sides of the equation
4 + 4x – 4 = 12 + 2x – 4
4x = 8 + 2x
Subtract 2x from both sides of the equation
4x – 2x = 8 + 2x – 2x
2x = 8
Divide both sides by 2
2x/2 = 8/2
x = 4
Since the deals for club B and club B will be of equal expense by the time a total of 4 videos have been rented, the better deal is the one that is cheaper when more than 4 videos have been rented.
Take a random value of x that is greater than 4, say 6
For the deal in Club A, f(x) = 12 + 2x
= 12 + 2(6)
= 12 + 12
= $24
For the deal in Club A, f(x) = 4 + 4x
= 4 + 4(6)
= 4 + 24
= $28
Since the deal in Club A is cheaper on the long run (i.e for 5 videos and above), it is a better deal than that of Club B