Maths-
General
Easy
Question
At what rate percent per annum will a sum of money double itself in 10 years?
Hint:
Use the formula of total amount and then find the rate of interest .
The correct answer is: 10 years.
Complete step by step solution:
Formula for total amount = A = P + SI…(i)
where is the total amount, is the principal amount and is simple interest .
Here, A = 2P and ![S I equals fraction numerator P T R over denominator 100 end fraction](data:image/png;base64,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)
where P is Principal amount, T is number of years and R is the rate of interest.
We have, T = 10 (given) and R = ?
On substituting the known values in (i), we have
.
Subtract P from both sides.
Then we have, ![P equals fraction numerator P cross times 10 cross times R over denominator 100 end fraction](data:image/png;base64,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)
On further simplifications, we have ![R equals 10 straight percent sign](data:image/png;base64,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)
At 10% per annum the sum amount will double itself in 10 years.
Related Questions to study
Maths-
Find the solution of the system of equations.
![y equals x squared plus 6 x plus 9](data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAG4AAAATCAYAAABx5zjkAAAACXBIWXMAAA7EAAAOxAGVKw4bAAAABGJhU0UAAAAQ3ZOC+gAAAldJREFUeNrtWNFHQ3EUviaTpJeZpIeYmUkSSTJJTDKZRJJJMnrY0/6B6SEjPeypl6SHJCPpIdlLkkwSM0kPE+mpfyDJzFjn2Lfc3e6uu93763a5Hx/bb9fud8/5nXO+35Wk/4saWCHeEf2SA1vBRUwQi04o7ImyEwL7YYZ464TBXhjAjPMJvMcE8ZT4gcq+wGaxerPmoeeLeCY4BqYiQLxE8kRhE4kK4HsfMYagWYU54jM2FM/4LmKcWCL226HScghkJ45UD4aJhT92ynpQaFFdy8Rd+cIhcUXlwiQxbbJ43jk7Kuvb+K0BTlpQcID2iasm6zZDV1XDYTe563VlJgk9xBeiR+OMpUUtFBUlv0Hc03EPsxNXarMN69Fthq5X4rjK+hDm3Q8iGM5ybBFTglrGPDGDz2HitUUtqYzZdo6AVNCmYoJ069XFLfENBsUFLmDjVOQXejAMG/Ai690C+/0VhD22qOpO3rK02wFqCEYEBoADFEKnSZig20hn4nvcYHOVUVh+ZcVJioUM5psIQfL5ybtn1EITwPZ/UGV9jPguQHfN4HNxIT0oF/NwMj5Um0tgtYVwLsm0YQ5EBCin8ZwVAbqNJm4WZqgJR8Qo8YS4JjBpPpyb2Pz0YqZ4LEpcooWbDqrsbDN0G01cWq1DJHEseBKYNC92ufyBeegeW5Q4t1R/lRbHjGNMIgZhAbr16mLTswR9EpKVQmH9wiL+OCooaW64N7WZkoVjswKclAPiJ85PnMhpi3WHYUyqmMNZrZnKCbuXHNgO3AqmnDDYCyNS/WWuA5vgG+OTsPHE7BAXAAAApnRFWHRNYXRoTUwAPG1hdGggeG1sbnM9Imh0dHA6Ly93d3cudzMub3JnLzE5OTgvTWF0aC9NYXRoTUwiPjxtaT55PC9taT48bW8+PTwvbW8+PG1zdXA+PG1pPng8L21pPjxtbj4yPC9tbj48L21zdXA+PG1vPis8L21vPjxtbj42PC9tbj48bWk+eDwvbWk+PG1vPis8L21vPjxtbj45PC9tbj48L21hdGg+D+kbOAAAAABJRU5ErkJggg==)
y = 3x
It is not necessary for every set of equation to have solutions. If you graph them and get not intersecting points, then they have no real solutions.
Find the solution of the system of equations.
![y equals x squared plus 6 x plus 9](data:image/png;base64,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)
y = 3x
Maths-General
It is not necessary for every set of equation to have solutions. If you graph them and get not intersecting points, then they have no real solutions.
General
Choose the synonyms of 'research'
Choose the synonyms of 'research'
GeneralGeneral
Maths-
What sum will yield an interest of Rs. 277.50 for 3 years at 12% per annum?
What sum will yield an interest of Rs. 277.50 for 3 years at 12% per annum?
Maths-General
General
Which of the following is an example of parallel structure?
Which of the following is an example of parallel structure?
GeneralGeneral
Maths-
Find the solution of the system of equations.
![y equals x squared minus 5 x minus 8](data:image/png;base64,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)
![y equals negative 2 x minus 4](data:image/png;base64,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)
Find the solution of the system of equations.
![y equals x squared minus 5 x minus 8](data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAG4AAAATCAYAAABx5zjkAAAACXBIWXMAAA7EAAAOxAGVKw4bAAAABGJhU0UAAAAQ3ZOC+gAAAhZJREFUeNrtmFFEQ1EYx6/JJOklk/QQkyTZy/SQJCOZZDImPSTpJT0kvaeHRJI9pNcekkSyh8xEkkkSSZIkeuqhtx6SzET9D/9xnd3ZXe65d4f758fu3dn23/nO+b7vXMOoX/2SIrgCXYYvrRQAC+DOnwo9VfCnQD8Ng7w/DXqpnTUurLCOWuG1msA2+GK2OQUdugStG2QZPFUNUL1qF6yDBhAEG+BGl52WAy2KO1ddanqAHXZZdCctPrzEqDupOa4eWWt8ryQRtB4XjhxO+3ZKIkU2S4F7kwfNgE2LHPsCWmusDXZqhGjt20zXs2DHxm94vePs+HZKor4tmq4HwJY8aAwcSfdWwYoiU3GQ5usRcO7hIV+kn0/u8GVplXvpO0JvRXbU72BIHiR21aPpOgReQaNCY2ds8+8r7GqnukM7u1U0AFEu1OcqKboW3//11QkOWOeDvBdlTCLy4G/T6zTrm6qJKtXPopURjzVa5czohu9Mhe+PgQv55iXPSmFGNqDQ2CA45gKZ0ugpjVu+C7W8twcS3KLTCk2JhXHC5kfUk1sHUqWT6uPC9dL3k2H9UL2Xta4sBYhjwYPCSQmxCTD/4XGw71GQMuzWAiTOoCU99p1k8GImbzF6m5cHT7A2JRSZCXKirB7bHHLS3FaKR54f8MHOur9OfKd4/CgyPeYZozKJgF0bvrRTjmnDl0YSBTnrT4M++gM/hKBIIJKZQwAAALR0RVh0TWF0aE1MADxtYXRoIHhtbG5zPSJodHRwOi8vd3d3LnczLm9yZy8xOTk4L01hdGgvTWF0aE1MIj48bWk+eTwvbWk+PG1vPj08L21vPjxtc3VwPjxtaT54PC9taT48bW4+MjwvbW4+PC9tc3VwPjxtbz4mI3gyMjEyOzwvbW8+PG1uPjU8L21uPjxtaT54PC9taT48bW8+JiN4MjIxMjs8L21vPjxtbj44PC9tbj48L21hdGg+F8DO5AAAAABJRU5ErkJggg==)
![y equals negative 2 x minus 4](data:image/png;base64,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)
Maths-General
Maths-
Consider this simple bivariate data set.
![](data:image/png;base64,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)
a) Draw a scatter plot for the data.
b) Describe the correlation between x and y as positive or negative.
c) Describe the correlation between x and y as strong or weak.
d) Identify any outliers.
Consider this simple bivariate data set.
![](data:image/png;base64,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)
a) Draw a scatter plot for the data.
b) Describe the correlation between x and y as positive or negative.
c) Describe the correlation between x and y as strong or weak.
d) Identify any outliers.
Maths-General
Maths-
Find the solution of the system of equations.
![y equals 6 x squared plus 3 x minus 11](data:image/png;base64,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)
y = 3x - 5
You could solve a set of equations by graphing them. The points where the graphs intersect are the solutions.
Find the solution of the system of equations.
![y equals 6 x squared plus 3 x minus 11](data:image/png;base64,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)
y = 3x - 5
Maths-General
You could solve a set of equations by graphing them. The points where the graphs intersect are the solutions.
General
How many syllables in 'poem'.
How many syllables in 'poem'.
GeneralGeneral
Maths-
Consider this simple bivariate data set.
![](data:image/png;base64,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)
a) Draw a scatter plot for the data.
b) Describe the correlation between x and y as positive or negative.
c) Describe the correlation between x and y as strong or weak.
d) Identify any outliers.
Consider this simple bivariate data set.
![](data:image/png;base64,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)
a) Draw a scatter plot for the data.
b) Describe the correlation between x and y as positive or negative.
c) Describe the correlation between x and y as strong or weak.
d) Identify any outliers.
Maths-General
Maths-
Find the amount of Rs. 6000 lent from 18 th January 2006 to 12 th June 2006 at 9% per annum?
Find the amount of Rs. 6000 lent from 18 th January 2006 to 12 th June 2006 at 9% per annum?
Maths-General
General
The first day of spring after a long, cold, winter in always a magical experience
The first day of spring after a long, cold, winter in always a magical experience
GeneralGeneral
Maths-
The amounts of certain sum of money with simple interest at certain rate of interest are Rs. 5440 in 3 years and Rs. 6440 in 5 years. Find the sum and rate of interest?
The amounts of certain sum of money with simple interest at certain rate of interest are Rs. 5440 in 3 years and Rs. 6440 in 5 years. Find the sum and rate of interest?
Maths-General
Maths-
Find the solution of the system of equations.
![y equals negative 2 x squared plus 6 x minus 7](data:image/png;base64,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)
y = 13 - 2x
Find the solution of the system of equations.
![y equals negative 2 x squared plus 6 x minus 7](data:image/png;base64,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)
y = 13 - 2x
Maths-General
General
Choose the words with suffix ness
Choose the words with suffix ness
GeneralGeneral
General
Which sentence has the same meaning?
"It was nice of you to helps tie the boy's shoe”
Which sentence has the same meaning?
"It was nice of you to helps tie the boy's shoe”
GeneralGeneral