Given:
A TV and Washing machine were purchased for Rs 15000 each.
Together, they are sold at Rs 35000.
To find:
The profit and profit%.
Solution:
A TV and Washing machine were purchased for Rs 15000 each. So, the total cost price is


Together, they are sold at Rs 35000. So, the selling price S.P. is 35000.
Now,



And,




Therefore, the profit is Rs. 5000 and the profit percent is 16.67%.
Answer:
Step-by-step explanation:
The client starts with 105.83 dollars
He requests 40 of which to be subtracted in denominations of 10, meaning 4 10 dollar bills are being removed.
After this he has 65.83 more dollars to withdraw, the next biggest bill denomination is a 50, so lets subtract 50 from our account.
Now he is left with 15.83, subtract another 10 dollar bill.
That leaves us with 5.83, subtract one 5 dollar bill.
Leaving us with 0.83, subtract 3 quarters
That leaves us with 8 cents, lets subtract one nickel, leaving us with 3 cents.
Now with those 3 cents we can subtract 3 pennies.
Meaning the least amount of denominations required is:
1 50-Dollar bill
5 10-Dollar bills
1 5-Dollar bill
3 Quarters
1 Nickel
3 Pennies
As with any linear equation of this sort, divide by the coefficient of the variable.
.. 470 h = 3008
.. (470 h)/470 = 3008/470
.. h = 3008/470 = 6.4
The answer is A because it just distributed the questions (if you need further explanation feel free to comment)
Answer:
50
Step-by-step explanation:
The perimeter of a Triangle is the sum of it's 3 sides.
We are given two sides here which is side length 5.6 and a side of length 19.7
Let's us represent the third side as x
Therefore
x + 19.7 + 5.6 = Perimeter of the triangle
We would have this equation
But it is important to know that every side of a triangle must be less than the sum of the other two sides, hence
x < 19.7 + 5.6
x < 25.3
Adding 25.3 to both sides to make the left side equal to the perimeter
perimeter = x+25.3 < 25.3 + 25.3 = 50.6
Therefore, 50.6 is the smallest whole number that is larger than the perimeter of the triangle in the question above.
Therefore, the biggest whole number smaller than the perimeter of the above triangle is 50