Parker is planning for a school picnic. He would like to have 2 hot dogs per person and 15 extra on hand. How many hot dogs does he need if there are 116 students and 8 teachers?
Answers
Answer: There are 263 hot dogs he needs.
Step-by-step explanation:
Since we have given that
Number of students = 116
Number of teachers = 8
Total number of persons = 116+8=124
Number of hot dogs per person = 2
Number of hot dogs extra on hand = 15
So, Total number of hot dogs will be
Hence, there are 263 hot dogs he needs.
Number of person = 116+8 = 124
Now, hot dogs would be = 124*2 +15 = 248 +15 = 263
So, 263 is your answer!!!
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What is the solution of the system of equations? y = –2x + 8 y = x – 4
Adam volunteers once a month to make meals for shut-ins. He has 14 pieces of chicken and 21 pieces of corn. He needs to put the same number of pieces of chicken and corn on each plate. what is the greatest number of plates he can make? How many pieces of corn and chicken will he put on each plate?
Answers
Answer:
30.4
Step-by-step explanation:
80x38/100
X=(38*80)/100
X=30.4
Answers
Answer:
y=9
Step-by-step explanation:
6.4x + 2.8y = 44.4
x=3, y=?
- 6.4*3+2.8y= 44.4
- 2.8y= 44.4- 19.2
- 2.8y= 25.2
- y= 25.2/2.8
- y= 9
Answer:
9
Step-by-step explanation:
6.4x + 2.8y = 44.4
x=3, substituting it in the expression above we have :
6.4(3) + 2.8y = 44.4
19.2 + 2.8y = 44.4
2.8y = 44.4 -19.2 = 25.2
y = 25.2 / 2.8 = 9
Answers
Answer:
Step-by-step explanation:
= 0.005
Answer:
1/200
Step-by-step explanation:
0.1 is 1/10
0.05 is 1/20
0.005 is 1/200
Answers
Given that the sum of the ones column is lower than 10 he does not need to regroup.
You have to regroup when the additions of the digits of the same place add up more than ten. For example adding 23 and 47.
In the columns of ones you have 3 + 7 = 10, then you write 0 in the ones column and carry the one to the next column (to the left). Now, regrouping, you will have 1 + 2 + 4 in the columns of the tens to obtain 7. And the result is 70.
Answers
8/9
.98
hope this helps good luck
Answers
The radical form of 194 = √2 x √97
To find the radical form of 194,
we need to factorize it into its prime factors.
So, let's start by dividing 194 by the smallest prime factor, which is 2,
⇒ 194 ÷ 2 = 97
We can see that 97 is a prime number,
so we can't divide it any further.
Therefore, the prime factorization of 194 is,
⇒ 194 = 2 x 97
Now, we can write the radical form of 194,
⇒√194 = √(2 x 97)
We can simplify this expression by breaking it down into the product of two separate square roots:
⇒ √(2 x 97) = √2 x √97
⇒The radical form of 194 is √2 x √97.
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