These comprehensive RBSE Class 8 Maths Notes Chapter 8 Comparing Quantities will give a brief overview of all the concepts.
Rajasthan Board RBSE Solutions for Class 8 Maths in Hindi Medium & English Medium are part of RBSE Solutions for Class 8. Students can also read RBSE Class 8 Maths Important Questions for exam preparation. Students can also go through RBSE Class 8 Maths Notes to understand and remember the concepts easily. Practicing the class 8 maths chapter 6 try these solutions will help students analyse their level of preparation.
→ The word ‘percent’ means in every hundred or per hundred.
→ To convert a fraction into percentage, we multiply it by 100.
→ To convert percentage into fraction, we divide the number by 100.
→ Cost Price (C.P.): The price for which an article is bought is called cost price.
→ Selling Price (S.P.) is the price for which an article is sold.
→ Profit: When S.P. > C.P., then there is a profit.
Profit = S.P. - C.P.
→ Loss: When S.P. < C.P., then there is a loss.
Loss = C.P. - S.P.
→ Profit % = \(\frac{\text { Profit } \times 100}{\text { C.P. }}\)
→ Loss % = \(\frac{{Loss} \times 100}{\text { C.P. }}\)
→ S.P = \(\frac{(100+\text { Profit \%) } \times \text { C.P. }}{100}\) or \(\frac{(100-\text { Loss } \%) \times \text { C.P. }}{100}\)
→ C.P. = \(\frac{\text { SP. } \times 100}{100+\text { Profit } \%}\) or \(\frac{\text { SP. } \times 100}{100-\text { Loss } \%}\)
→ Discount is a reduction given on marked price
Discount = Marked Price - Sell Price
→ Discount can be calculated when discount percentage is given.
Discount = Discount % of Marked Price.
→ Additional expenses made after buying an article are included in the cost price and are known as overhead expenses.
CP. = Buying price + Overhead expenses.
→ Sales tax is charged on the sell of an item by the government and is added to the bill amount.
Sales tax = Tax % of Bill Amount.
→ Compound interest is the interest calculated on the previous year’s amount.
A = P + I
→ Amount when interest is compounded annualy
= P\(\left(1+\frac{\mathrm{R}}{100}\right)^{\mathrm{n}}\) P is principal, R is rate of interest, n is time period.
→ Amount when interest is compounded half yearly
= P\(\left(1+\frac{R}{200}\right)^{2 n} \) { \({\frac{R}{2}}\)is half yearly rate, 2n = number of half years.}