Answer:
Hence, the total cost of mailing 10 ounces is:
$ 2.52
Step-by-step explanation:
If postage costs $.54 for the first ounce and $.22 for the each additional ounce.
i.e. cost of first ounce=$ 0.54.
Now let x denote the number of ounces after the first ounce,
Hence, the cost of x ounces=$ (0.22×x)=$ 0.22 x
Hence, the cost of mailing (x+1) ounces is: $ (0.54+0.22 x)
Now, we have to find the cost of mailing a 10- ounce envelope.
i.e. after the first ounce we need 9 more ounces.
Hence, the total cost of mailing is calculated as:
Hence, cost of mailing 10 ounces is:
$ 2.52
The probability of rolling a 6-sided die and getting a 1 or a prime number is 0.66 or 66%.
The probability is defined as the ratio of number of favourable outcomes and the the total number of possible outcome.
Assuming the die is numbered 1 to 6.
To answer the question, we first need to know many prime numbers can be represented on the die. What are the prime numbers equal to 6 or lower?
We have 2, 3 and 5. (since 4 and 6 are not prime numbers). So we have 3 prime numbers, plus the number 1... so there are 4 possibilities valid for rolling a 1 or a prime number: 1,2,3 and 5.
There 4 possibilities out of 6 total possible outcomes, the probability of rolling a 6-sided die and getting a 1 or a prime number is;
Hence, the probability of rolling a 6-sided die and getting a 1 or a prime number is 0.66 or 66%.
Learn more about probability here;
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36 = 2t + u
A. t = 10, u = 16
B. t = 10, u = 4
C. t = 14, u = 20
D. t = 16, u = 22
Answer:
675= 3.14× r²
r²= 675/ 3.14
r²=214.968
radius=14.66 meters
diameter= 2× radius
diameter= 2× 14.66
diameter = 29.32 meters
Step-by-step explanation:
To calculate the area of the room, we multiply its length by its width.
Length = 3.955 m +/- 0.005 m
Width = 3.050 m +/- 0.005 m
Area = Length x Width
Area = (3.955 m)(3.050 m)
Area = 12.06275 m²
To find the uncertainty in the area, we need to consider the maximum and minimum possible values for both the length and width.
The maximum length = (3.955 m + 0.005 m) = 3.960 m
The minimum length = (3.955 m - 0.005 m) = 3.950 m
The maximum width = (3.050 m + 0.005 m) = 3.055 m
The minimum width = (3.050 m - 0.005 m) = 3.045 m
Maximum Area = (3.960 m)(3.055 m) = 12.07572 m²
Minimum Area = (3.950 m)(3.045 m) = 12.033 m²
So the area of the room is 12.06275 m² with an uncertainty of +/- 0.04272 m².