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
A. True
B. False
Answer:
A. True
Step-by-step explanation:
Use vertical line test to find our whether the line is the graph of a function or not.
From the photo, we can see that only one output ( value of y) for one input ( value of x) and all vertical lines intersect a curve at most once then the line represents a function.
Hope it will find you well.
Answer:
false
Step-by-step explanation:
Answer:
i believe you have to divide 8 by each number to get the distance between the pairs of integers.
Step-by-step explanation:
Solve for h
h = [S / (2πr)] - r
It is a case about two-variable linear equations and we have to solve the equation to get the variable h.
Our main plan is to isolate the variable h alone at the end of the process on one side of the equation until the variable will be equal to the value on the opposite side.
We can set it to be like this, i.e., just swapping positions on both sides but not changing the signs.
We subtract both sides with .
We divide both sides with
We get the results as follows:
- - - - - - -
Let's check again from the beginning.
For example, r = 2 and h = 3, then we first calculate the value of S by using the initial equation.
Then, we substitute the results of S (with r = 2) into the new equation that we have compiled with h as the subject.
We get the value h = 3 and it means that the equation has been proven.
Notes:
The formula that we discussed above is a formula for calculating the surface area of a closed cylinder.
Keywords: S=2πr^2+2πrh, solve for h, subtract, divide, subject, to isolate the variable h alone, two-variable linear equations
To solve for 'h' in the equation S = 2πr^2 + 2πrh, subtract 2πr^2 from both sides, divide by 2πr, simplifying the right side of the equation.
To solve for h in the equation S = 2πr^2 + 2πrh:
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