The formula for calculating simple interest is:
Simple Interest = (Principal x Rate x Time) / 100
Where:
Principal = the initial amount of money (the "principal sum")
Rate = the interest rate (expressed as a decimal or percentage)
Time = the length of time the interest is applied (usually in years)
It's important to note that simple interest is a method where the interest is calculated only on the original principal sum, not on any accumulated interest.
The simple interest formula is
i = P*r*t
where,
i = interestP = deposit or starting amount or loan valuer = annual interest rate in decimal formt = number of years--------------------
An example:
You borrow $500 at a simple interest rate of 2% over 3 years
P = 500r = 0.02t = 3Use those values to compute the following:
i = P*r*t
i = 500*0.02*3
i = 30
The amount of interest only is $30; meaning the total amount to pay back is $500 + $30 = $530
Mr. Martinez rented a car for one day. the charge was $36, plus $0.18 per mile. if the total cost of the rental was $75, how many did he drive?
Answer:
Mr. Martinez drove 216.66 miles.
Step-by-step explanation:
75-36=39
39/0.18=216.66
what number is expressed in each of the models below? One flat represents 1 whole. One rod represents 1 tenth, and one unit represents 1 hundredth. Write the number on the line.
Answer:
The number expressed in the models below is 0.63 (six tenths and three hundredths)
Step-by-step explanation:
It is represented as follows:
One flat represents 1 whole, so there are 0 whole numbers
One rod represents 1 tenth, so there are 6 tenths (represented by 6 rods)
One unit represents 1 hundredth, so there are 3 hundredths (represented by 3 units)
i need to know the answer asap
Answer: 1/12
Step-by-step explanation:
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Answer:
conflict and frequent change
uhhh i fell d u m b rn but like if i dont get it within at least 2 mins can somebody help
Answer:
Step-by-step explanation:
Greater or less than
< >
0.3 is greater than 0.03
0.3 > 0.03
The 3 comes first after the decimal point in 0.3, and a 0 comes first after the decimal point in 0.03 so 0.3 is bigger.
Answer:
0.3 > 0.03
Step-by-step explanation:
I think you should watch videos on decimals to see how to do them.
You see 0.03 has two places after the decimal point while 0.3 has one place after the point. You can match them by adding a 0 to 0.3 so that it also has two places to get a clearer look.
Like this:
0.3 turns into 0.30 so now it has two places after the point like 0.03
so if there is ONLY a 0 BEFORE the point, dont think about it. so lets look at the numbers AFTER the point. We added an extra 0 after the 3 so its 30. but the other decimal is only 03, which we can look at it as just the number 3 because only 0 is in front of it and 0 equals nothing.
looking at the two numbers 30 and 3, which one is greater? 30.
Therefore, 0.3 > 0.03
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Answer:
28 grams
Step-by-step explanation:
.
Which of the following equations represents a linear function?
A: x = 5
B: y equals negative one fourth times x plus 5
C: 2x + 7 = 12
Answer:
It's C
Step-by-step explanation:
x = 5 X
y = -1/4 × 5 X
2x + 7 = 12 ✓
It's C
Step-by-step explanation:
x = 5 X
y = -1/4 × 5 X
2x + 7 = 12 ✓
Please will someone help. I'd greatly appreciate it! (50 points)
Answer:
Step-by-step explanation:
x-12= -6
You have to add 12 to both sides to get x by itself you add because it is negative a you need to do the opposite expression to get rid of the 12
+12 +12
x= 6
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pls it is aleks and due tommorow
Answer:
B, C, and E
Step-by-step explanation:
A. A constant term is defined as a term without a variable, so this answer is wrong
B. 6 and 1 are both like terms, so B is correct
C. A coefficient is defined as a number multiplied by the variable, C is correct.
D. There are two terms, not 3
E. 8 is being multiplied so it is a factor, E is correct
F. 3 has been proven to be correct so F is wrong.
what is the value of x and y
Answer:
x=127
y=180-27=53
We know this is correct as 127+53=180 which is a straight line.
When finding the mean, what does the total number of values mean in a set?
Answer:
It is the sum (total) of all the values in a set of data, such as numbers or measurements, divided by the number of values on the list. To find the mean, add up all the values in the set. Then divide the sum by how many values there are. So if you have five values, add them all together, then divide the result by five