This mathematics problem involves applying core mathematical principles and formulas. Below you will find a complete step-by-step solution with detailed explanations for each step, helping you understand not just the answer but the method behind it.

ScanSolve AI Answer
Answer
R6 375
Here are the solutions to Question 2 based on the provided Income and Expenditure statement.
2.1 • One fixed expense: Rent (or Car instalment) • One variable expense: Groceries (or Social events, Electricity & water, Cellphone airtime)
2.2 Step 1: Identify Mrs Mkize's monthly income. Mrs Mkize's monthly income is R37 500.
Step 2: Calculate 17% of her monthly income for medical aid. The value of A, her monthly contribution to medical aid, is .
2.3 Step 1: List all expenditure items and their values, including the calculated value of A. • Rent: R8 500 • Groceries: R6 500 • Medical aid (A): R6 375 (from 2.2) • Social events: R3 750 • Electricity & water: R6 250 • Car instalment: R4 600 • Cellphone airtime: R800
Step 2: Sum all the expenditure items to find B, the total expenditure. The value of B, the total expenditure, is .
2.4 Step 1: Calculate the monthly money left over.
Step 2: Calculate the total savings after 10 months.
Step 3: Compare the total savings with the laptop cost. Laptop cost = R11 999 Total Savings = R7 250 Since R7 250 is less than R11 999, Mrs Mkize will not have enough money to buy the laptop after 10 months.
2.5 Step 1: Calculate the new amount spent on groceries.
Step 2: Calculate the new total expenditure.
Step 3: Determine the new money left over (profit or deficit). The increase in grocery prices will result in a at the end of the month.
2.6 One way the Mkize family can save more money for the month is by reducing spending on social events. (Other valid answers include reducing electricity & water usage, or cutting down on cellphone airtime).
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Rent (or Car instalment) • One variable expense: Groceries (or Social events, Electricity & water, Cellphone airtime) 2.2 Step 1: Identify Mrs Mkize's monthly income.
This mathematics problem involves applying core mathematical principles and formulas. Below you will find a complete step-by-step solution with detailed explanations for each step, helping you understand not just the answer but the method behind it.