Which mixed number has the same value as 3.75?A 3 & 1/2
B 3 & 5/8
C 3 & 3/4
D 3 & 7/10
Answers
Related Questions
What is the value of x in the figure? Enter your answer in the box.HELP IMMEDIATELY!
What is the value of (16^3/2)^1/2
Approximate the solution to the equation above using three iterations of successive approximation. Use the graph below as a starting point.x = 27/16x = 13/8x = 25/16x = 7/4
Cone A has a radius of 12 inches and Cone B has a radius of 30 inches. If the cones are similar and the volume of Cone A is 48 ft^2, find the volume of Cone B.
Answers
250 sheep in the flock
hope this helps
<3
34% × total sheeps = white sheeps
Input the number
34% × total sheeps = 85
Change percent into decimal
0.34 × total sheeps = 85
total sheeps =
total sheeps = 250
There are 250 sheeps
Answers
Discrete data
This data set shows a group of discrete data.
This is called discrete data because the units of measurement (for example, CDs) cannot be split up; there is nothing between 1 CD and 2 CDs.
Continuous data
The data set shows a group of continuous data.
This data is called continuous because the scale of measurement - distance - has meaning at all points between the numbers given, eg we can travel a distance of 1.2 and 1.85 and even 1.632 miles.
Continuous data can be shown on a number line, and all points on the line have meaning and are different, but with discrete data only certain values have meaning.
(4x + 1) + (4x2 + x + 2)
Answers
Answer:
4x^2+5x+3
Step-by-step explanation:
(4x+1)+(4x^2+x+2)
4x^2+4x+x+1+2
4x^2+5x+3
Answers
n= -21
12+9=21
then make it a negative
so... -21
have $500 at the end of the year?
A. $507.89
B. $480.40
C. $518.92
D. $492.31
Answers
Final answer:
To have $500 at the end of the year with a 4% APR compounded monthly, you would need to invest approximately $480.40 as a lump sum.
Explanation:
To find the amount of money needed to invest as a lump sum in order to have $500 at the end of the year with an approximate 4% APR compounded monthly, we can use the formula for compound interest:
A = P(1 + r/n)nt
Where:
A = final amount ($500)
P = initial investment (unknown)
r = annual interest rate (4% or 0.04)
n = number of times interest is compounded per year (12)
t = number of years (1)
Plugging the given values into the formula, we can solve for P:
P = A / ((1 + r/n)nt)
P = $500 / ((1 + 0.04/12)12*1)
P ≈ $480.40
Therefore, you would need to invest approximately $480.40 as a lump sum to have $500 at the end of the year.
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Answer: 480.40
Step-by-step explanation:
We can use the formula for compound interest to calculate how much money we will need to invest as a lump sum to have $500 at the end of the year.
FV = PV x (1 + r/n)^(nt)
FV = future value
PV = present value
r = interest rate
n = number of times compounded per year
t = time in years
We know that FV = $500, r = 4% or 0.04, n = 12 (since it is compounded monthly), and t = 1. We can plug in these values to solve for PV.
$500 = PV x (1 + 0.04/12)^(12 x 1)
$500 = PV x (1.003333)^12
$500 = PV x 1.0406
PV = $500 / 1.0406
PV = $480.40
Therefore, we will need to invest $480.40 as a lump sum to have $500 at the end of the year. So, the correct option is B. $480.40.
Answers
Answer: B
Step-by-step explanation:
An open inequality arrow pointing to the right
The answer would be B