Answer:
Monthly deposit= $323.78
Step-by-step explanation:
Giving the following information:
Future Value (FV)= 12,000*0.7= $8,400
Number of periods (n)= 2*12= 24
<u>We weren't provided with the interest rate, suppose an annual interest rate of 8%.</u>
Interest rate= 0.08/12= 0.00067
<u>Now, to calculate the monthly deposit, we need to use the following formula:</u>
<u></u>
FV= {A*[(1+i)^n-1]}/i
A= monthly deposit
Isolating A:
A= (FV*i)/{[(1+i)^n]-1}
A= (8,400*0.0067) / [(1.0067^24) - 1]
A= $323.78
A concession stand vendor counts the money in the register.
=> 1 h, it has $42.75.
=> 5 h, it has $260.75.
260.75 - 42.75 = 218 are added to the money after 4 hours
=> 218 / 4 hours = 54.5 per hour
=> 54.5 * 3 additional hours = 163.5
=> 163.5+260.75=424.25
Answer:
4:6 or 2:3
Step-by-step explanation:
Since the ratio of mass of oxygen to carbon is 4:3, when there are two carbons the ratio will be 4:3*2=4:6=2:3. Hope this helps!
Answer:
D would be the correct answer
Step-by-step explanation:
Rico's orange is 2/3
A's orange is 1/2, which is not the same color.
B's orange is 6/9, which simplifies to 2/3. This would be the same as Rico's, not a shade redder.
C's orange is 4/5. When comparing them equally, C's orange is 12/15, and Rico's is 10/15. C's orange would be redder than Rico's, not yellower.
D is correct because when comparing the two, 6/9, Rico's orange, has more yellow paint than 6/8. Therefore D's orange would have more red than Rico's orange.
Hope this helps :)
Answer:
The solid figure formed is a cylinder.
Step-by-step explanation:
Rotation is an example of transformation in which a given figure is rotated about a reference point (origin) or line (axis). This converts majorly a two dimensional figure into a three dimensional figure or shape.
When a square is rotated about an axis, either horizontal or vertical, it generates another shape called a cylinder. Therefore, a 2D figure(square) generates a 3D (cylinder) shape due to rotation about an axis.
The cylinder would have circular surfaces with diameter which is the same as the length of the side of the initial square.