Business Math & Sequences Lecture Flashcards

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Comprehensive vocabulary flashcards covering basic retail business mathematics and mathematical sequences including Fibonacci, Arithmetic, and Geometric patterns.

Last updated 10:25 PM on 8/3/26
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33 Terms

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Mark-up

The amount added to the cost price of goods to cover overhead expenses and generate profit.

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Mark-up Amount Formula

Mark-up Amount=Cost Price×Mark-up Rate\text{Mark-up Amount} = \text{Cost Price} \times \text{Mark-up Rate}

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Mark-up Rate Formula

Mark-up Rate=Mark-up AmountCost Price×100\text{Mark-up Rate} = \frac{\text{Mark-up Amount}}{\text{Cost Price}} \times 100

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Selling Price (Mark-up)

Selling Price=Cost Price+Mark-up Amount\text{Selling Price} = \text{Cost Price} + \text{Mark-up Amount}

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Discount

A reduction from the original selling price used as a marketing strategy.

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Discount Amount Formula

Discount Amount=Selling Price×Discount Rate\text{Discount Amount} = \text{Selling Price} \times \text{Discount Rate}

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Discount Rate Formula

Discount Rate=Discount AmountSelling Price×100\text{Discount Rate} = \frac{\text{Discount Amount}}{\text{Selling Price}} \times 100

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Sale Price

Sale Price=Original PriceDiscount Amount\text{Sale Price} = \text{Original Price} - \text{Discount Amount}

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Value-Added Tax (VAT)

A 12%12\% consumption tax mandated by the Bureau of Internal Revenue (BIR) in the Philippines.

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VAT Zero-Rated (0%)

A classification subject to 0%0\% VAT that allows for input VAT credit claims.

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VAT Exempt

Goods or services not subject to VAT where no input VAT credit claims are allowed.

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VAT-Inclusive Total Price Formula

Total Price=Base Price×1.12\text{Total Price} = \text{Base Price} \times 1.12

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VAT Amount Formula (from Inclusive Price)

VAT Amount=Selling Price1.12×0.12\text{VAT Amount} = \frac{\text{Selling Price}}{1.12} \times 0.12

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Base Price Formula (VAT-exclusive)

Base Price=Selling Price1.12\text{Base Price} = \frac{\text{Selling Price}}{1.12}

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Cost Price (CP)

The acquisition or production cost of a product.

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Selling Price (SP)

The revenue generated from sales.

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Profit

The positive difference between Selling Price and Cost Price.

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Loss

The negative difference when Cost Price exceeds Selling Price.

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Break-Even

The point where total revenue equals total cost.

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Percentage Profit Formula

%Profit=ProfitCost Price×100%\% \text{Profit} = \frac{\text{Profit}}{\text{Cost Price}} \times 100\%

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Percentage Loss Formula

%Loss=LossCost Price×100%\% \text{Loss} = \frac{\text{Loss}}{\text{Cost Price}} \times 100\%

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Pattern Descriptor: Shape

A systematic descriptor identifying motifs such as circles, squares, spirals, or triangles.

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Pattern Descriptor: Arrangement

A descriptor indicating if a pattern is alternate, symmetrical, or random.

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Fibonacci Sequence

A sequence where each term is the sum of the two preceding terms, starting with 1,11, 1, defined by Fn=Fn1+Fn2F_n = F_{n-1} + F_{n-2}.

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Binet's Closed Form

Fn=15[(1+52)n(152)n]F_n = \frac{1}{\sqrt{5}} \left[ \left( \frac{1+\sqrt{5}}{2} \right)^n - \left( \frac{1-\sqrt{5}}{2} \right)^n \right]

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Sum of first n Fibonacci numbers

k=1nFk=Fn+21\sum_{k=1}^{n} F_k = F_{n+2} - 1

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Sum of squares of first n Fibonacci numbers

k=1nFk2=Fn×Fn+1\sum_{k=1}^{n} F_k^2 = F_n \times F_{n+1}

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Arithmetic Sequence

A number pattern where every term after the first is generated by adding a constant value to the preceding term.

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Common Difference (d)

The constant value added to each term in an arithmetic sequence, calculated as d=a2a1d = a_2 - a_1.

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Arithmetic Sequence nth Term Formula

an=a1+(n1)da_n = a_1 + (n - 1)d

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Geometric Sequence

A sequence where each term after the first is obtained by multiplying the preceding term by a fixed non-zero number.

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Common Ratio (r)

The fixed multiplier used to generate successive terms in a geometric sequence, calculated as r=a2a1r = \frac{a_2}{a_1}.

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Geometric Sequence nth Term Formula

an=a1×r(n1)a_n = a_1 \times r^{(n-1)}