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The more frequent the compounding of interest, the faster your savings will grow. For example, daily compounding will result in faster growth compared to monthly or annual compounding since interest is being calculated more frequently. This is due to the effect of compounding on the earned interest, allowing it to generate additional interest over time.
Effective yield is calculated by taking into account the impact of compounding interest on an investment. It is the total return on an investment over a specific period, factoring in both interest payments and the effects of compounding. The formula for effective yield is: Effective Yield = (1 + (Nominal Interest Rate / Compounding Period))^Compounding Period - 1.
An example of compounding combining two or more words is "laptop" which combines "lap" and "top" to create a new word for a portable computer that can be placed on one's lap.
When the compounding period decreases, interest is calculated and applied more frequently. This can result in higher overall interest earned because the money has less time to sit without earning interest.
Natural rubber needs compounding to enhance its properties and performance for specific applications. Compounding involves adding various materials, such as fillers, antioxidants, accelerators, and plasticizers, to improve characteristics like strength, durability, flexibility, and resistance to aging and environmental factors. This process tailors the rubber to meet the demands of diverse industries, such as automotive, construction, and consumer goods, ensuring optimal functionality and longevity.
compounding of turbines is necessary to make the turbines practically controllable.If compounding is not done the size of the turbine will be huge.Hence by pressure &velocity compounding the turbine becomes small in size &its velocity is also becomes controllable.
mechanics and compounding
It all depends with the amount of the annual or daily compounding. In most cases it is however the daily compounding that pays more than the annual compounding.
Velosity compounding:This is a combination of pressure-velocity compounding. Lets say you have superheated steam coming out of the boiler at 70 bar, which is suppose to drive a steam turbine. How many stages of blading required to reduce the pressure to acceptable exhaust pressure so that it does not overheat the condenser?Remember, when you reduce the pressure the kinetic energy increases so is the steam speed. In order to reduce the pessure you must have pressure compounded arrangement. In order to reduce speed you must have velocity compounded. So what is pressure componded?This is an array of nozzles and impulse blades laid out accordingly to mainly reduce the steam pressure as it pass through the respected stages.Notice the pressure drop gradually as it pass through a fixed blade stage, but the speed increases as it pass the same stage. The velocity compounded which is arranged so that you have nozzles,moving and fixed blades laid accordingly. As it enters the nozzle the pressure is dropped, steam velocity inctreased.Then it pass through moving blades which reduces the steam velocity but maintain steam pressure.Then the steam is pass through guide blades or fixed blades where further reduction in velocity but none in pressure.Last stage is moving blades where velocity is reduced but pressure is maintained. How is pressure-velocity compounding accomplished? Answers: It is a combination of pressure compounding and velocity compounding. Steam is expanded partially in a row of nozzles whereupon its velocity gets increased. This high velocity steam then enters a few rows of velocity compounding whereupon its velocity gets successively reduced. The velocity of the steam is again increased in the subsequent row of nozzles and then again it is allowed to pass onto another set of velocity compounding that brings about a stage-wise reduction of velocity of the steam. This system is continued.
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I think most banks use daily compounding, but you could use the continuous compounding to approximate daily compounding and be off by less than 0.2%
I think most banks use daily compounding, but you could use the continuous compounding to approximate daily compounding and be off by less than 0.2%
Interest paid on interest previously received is the best definition of compounding interest.
The difference in the total amount of interest earned on a 1000 investment after 5 years with quarterly compounding interest versus monthly compounding interest in Activity 10.5 is due to the frequency of compounding. Quarterly compounding results in interest being calculated and added to the principal 4 times a year, while monthly compounding does so 12 times a year. This difference in compounding frequency affects the total interest earned over the 5-year period.
Yes, daily compounding is generally more effective than monthly compounding for maximizing returns on investments because it allows for more frequent accrual of interest on the principal amount.
The answer, assuming compounding once per year and using generic monetary units (MUs), is MU123. In the first year, MU1,200 earning 5% generates MU60 of interest. The MU60 earned the first year is added to the original MU1,200, allowing us to earn interest on MU1,260 in the second year. MU1,260 earning 5% generates MU63. So, MU60 + MU63 is equal to MU123. The answers will be different assuming different compounding periods as follows: Compounding Period Two Years of Interest No compounding MU120.00 Yearly compounding MU123.00 Six-month compounding MU124.58 Quarterly compounding MU125.38 Monthly compounding MU125.93 Daily compounding MU126.20 Continuous compounding MU126.21
in reaction turbine pressure compounding is employed as every stage has a set of nozzle ring nozzle control is not feasible.