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∙ 9y agoThe percentage decrease quantifies how much a quantity reduces in relation to the original amount. It is calculated by dividing the decrease by the original amount and then multiplying by 100. This value provides a standardized measure to compare reductions of different quantities.
The decrease in quantity is usually expressed as a percentage of the original quantity. This percentage is calculated by dividing the decrease by the original quantity and multiplying by 100. The result gives the percentage decrease relative to the original quantity.
The quantities that describes about only magnitude is called SCALAR quantity
A. A quantity with direction only - This phrase describes speed as it is a scalar quantity, meaning it has magnitude but no direction.
The percent decrease is calculated by taking the difference between the original quantity and the new quantity, dividing it by the original quantity, and then multiplying by 100. In this case, the percent decrease would be (10 - 3) / 10 * 100 = 70%.
Scalar
The decrease in quantity is usually expressed as a percentage of the original quantity. This percentage is calculated by dividing the decrease by the original quantity and multiplying by 100. The result gives the percentage decrease relative to the original quantity.
the discount
ballai
No. For example, 500 increased by 10% = 550 Now, decreasing 550 by 10% results in: 495, not 500.
As the cost of credit increases, the quantity demand decreases. in contrast, if the cost of borrowing drops, the quantity of credit demand rises.
the comparison of unknown quantity against fixed with known quantity is called measurement.
The quantities that describes about only magnitude is called SCALAR quantity
Price decreases while the quantity increases...i think!!!I am improving this answer because this guy's answer is wrong. If supply decreases while demand remains the same price will go up while quantity goes down.
An exponential growth function actually describes a quantity that increases exponentially over time, with the rate of increase proportional to the current value of the quantity, resulting in rapid growth. The formula for an exponential growth function is y = a * (1 + r)^t, where 'a' is the initial quantity, 'r' is the growth rate, and 't' is time.
quantity demand decreases
A. A quantity with direction only - This phrase describes speed as it is a scalar quantity, meaning it has magnitude but no direction.
the comparison of unknown quantity against fixed with known quantity is called measurement.