2.5 is what percent of 5?
Answers
Answer:
0.125
Step-by-step explanation:
5(0.025) = 0.125
Answer:
2.5 is percent of 5
2.5÷100 × 5
=0.125
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Answers
Multiply 125.5 miles by 1.61 to get total kilometers:
125.5 x 1.61 = 202.055 kilometers total.
Divide 150 minutes by 60 to get total hours:
150/ 60 = 2.5 hours.
Now Divide total kilometers by total hours to get kilometers per hour:
202.055 kilometers / 2.5 hours = 80.822 kilometers per hour.
Round the answer as needed.
Answer:
80.822 km/hour
Step-by-step explanation:
A train travels in 150 minutes = 125.5 miles.
First we will convert 125.5 miles to kilometers
1 mile = 1.61 kilometers
125.5 miles = 125.5 × 1.61
= 202.055 kilometers
1 hour = 60 minutes
150 minutes =
= 2.5 hours
Hence the train travels 202.055 kilometers in 2.5 hours.
Therefore, The speed of the train in one hour =
= 80.822 km/hour
The trains speed is 80.822 km/hour.
Answers
but this rpblem assumes that
basically
since 2 and 1/3 increased to 7
we have to increase flour also
by how much?
2 and 1/3 times how many=7
7/3 times what=7
multpily both sides by 3/7 to clea fraction
what=21/7
what=3 times
so flour has to increase by 3 time aslso
2=orignal flour
2*3=6
flowur is now 6
B
another way is
(2 and 1/3)/7=2/x
solve for x
B is anser
A.
More people chose spring than summer.
B.
More than half chose winter.
C.
The mode of the data is fall.
D.
Summer is the most popular season.
Answers
On a coordinate plane, triangle A is reflected across the x-axis to form triangle B. Triangle A is rotated to form triangle C.
Triangle B is a reflection of triangle A across the x-axis. Triangle C is not a reflection of triangle A..
Triangle B is a reflection of triangle A across the y-axis. Triangle C is a reflection of triangle A across the line y = x + 3.
Triangle B is a reflection of triangle A across the y-axis. Triangle C is not a reflection of triangle A.
Triangle B is a reflection of triangle A across the x-axis. Triangle C is a reflection of triangle A across the line y = x + 3.
Answers
Answers
Stacey sent 470 text messages in the month of February.
Let's assume that Stacey sent x text messages in February. We know that her plan charges 20¢ for each message over 450, in addition to a $14 base charge. To find the total cost for her text messages in February, we can set up the following equation:
Total cost = Base charge + (Additional messages * Charge per message)
The base charge is $14, and the number of additional messages beyond 450 is (x - 450) since 450 messages are already covered in the base charge. The charge per message is 20¢, which is equivalent to 0.20 dollars. So, the equation becomes:
$18.00 = $14.00 + (0.20 * (x - 450))
Now, let's solve for x:
$18.00 - $14.00 = 0.20 * (x - 450)
$4.00 = 0.20x - 90
$4.00 + $90 = 0.20x
$94.00 = 0.20x
Now, to find the value of x (the total number of text messages), we divide both sides by 0.20:
x = $94.00 / 0.20
x = 470
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$18 = 14 + 0.20(t)
- 14
4 = 0.20t
Divide 4 by 0.20
t = 20
0.20 * 20 = 4
4 + 14 = 18
Because it only charged her for texts after 450, its 450 + 20.
470. She sent 470 texts that month.
Answers
I think this is right but you can double check too
Final answer:
To solve the problem, we set up a linear equation as $260 = $200 + $12x. After rearranging and solving the equation, we find that Miguel would need 5 cans of paint for a job worth $260.
Explanation:
The question pertains to solving a linear equation derived from a real-life scenario. In the given problem, Miguel has a set fee of $200 and then charges $12 per can of paint. If he has a job worth $260, to find how many cans of paint (represented by x) he'd need, we'll use the formula: total cost = set fee + (cost per can * no. of cans).
So, the equation in our case becomes: $260 = $200 + $12x.
To solve this equation, perform the following steps:
- Subtract $200 from both sides to get $60 = $12x.
- Next, divide both sides by $12, so x = $60 / $12.
- After performing the division, you'll find that x = 5.
So, Miguel would need 5 cans of paint for a job worth $260.
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