Vind die faktore van 1 000 000. Onthou dat faktore in pare voorkom, bv. Toon jou bewerkings hier onder. Skryf die veelvoude van hierdie getalle neer, maar nie groter as 1 000 000 nie.

$$1 \times 1\,000\,000 = 1\,000\,000$$ $$2 \times 500\,000 = 1\,000\,000$$ $$4 \times 250\,000 = 1\,000\,000$$ $$5 \times 200\,000 = 1\,000\,000$$ $$8 \times 125\,000 = 1\,000\,000$$ $$10 \times 100\,000 = 1\,000\,000$$ $$16 \times 62\,500 = 1\,000\,000$$ $$20 \times 50\,000 = 1\,000\,000$$ $$25 \times 40\,000 = 1\,000\,000$$ $$32 \times 31\,250 = 1\,000\,000$$ $$40 \times 25\,000 = 1\,000\,000$$ $$50 \times 20\,000 = 1\,000\,000$$ $$80 \times 12\,500 = 1\,000\,000$$ $$100 \times 10\,000 = 1\,000\,000$$ $$125 \times 8\,000 = 1\,000\,000$$ $$160 \times 6\,250 = 1\,000\,000$$ $$200 \times 5\,000 = 1\,000\,000$$ $$250 \times 4\,000 = 1\,000\,000$$ $$400 \times 2\,500 = 1\,000\,000$$ $$500 \times 2\,000 = 1\,000\,000$$ $$625 \times 1\,600 = 1\,000\,000$$ $$800 \times 1\,250 = 1\,000\,000$$ $$1\,000 \times 1\,000 = 1\,000\,000$$

The factors of 1,000,000 are:
1, 2, 4, 5, 8, 10, 16, 20, 25, 32, 40, 50, 80, 100, 125, 160, 200, 250, 400, 500, 625, 800, 1000, 1250, 1600, 2000, 2500, 4000, 5000, 6250, 8000, 10000, 12500, 20000, 25000, 31250, 40000, 50000, 62500, 100000, 125000, 200000, 250000, 500000, 1000000.

4. Skryf die veelvoude van hierdie getalle neer, maar nie groter as 1 000 000 nie.

• a. 100 000: The multiples of 100,000 up to 1,000,000 are: 100 000, 200 000, 300 000, 400 000, 500 000, 600 000, 700 000, 800 000, 900 000, 1 000 000.

• b. 250 000: The multiples of 250,000 up to 1,000,000 are: 250 000, 500 000, 750 000, 1 000 000.

• c. 125 000: The multiples of 125,000 up to 1,000,000 are: 125 000, 250 000, 375 000, 500 000, 625 000, 750 000, 875 000, 1 000 000.

• d. 300 000: The multiples of 300,000 up to 1,000,000 are: 300 000, 600 000, 900 000.

• e. 200 000: The multiples of 200,000 up to 1,000,000 are: 200 000, 400 000, 600 000, 800 000, 1 000 000.

Probleemoplossing: Palesa het 126 boeke wat in ewe groot stapels gepak is. Noem al die maniere waarop die boeke gestapel kan word.
This question asks for all the factors of 126, as each factor represents a possible number of books per stack (or number of stacks).

The factors of 126 are:

$$1$$ $$2$$ $$3$$ $$7$$ $$2 \times 3 = 6$$ $$2 \times 7 = 14$$ $$3 \times 3 = 9$$ $$3 \times 7 = 21$$ $$2 \times 3 \times 3 = 18$$ $$2 \times 3 \times 7 = 42$$ $$3 \times 3 \times 7 = 63$$ $$2 \times 3 \times 3 \times 7 = 126$$

The ways Palesa can stack the books are in stacks of:
1, 2, 3, 6, 7, 9, 14, 18, 21, 42, 63, or 126 books.