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Take the cost of 1 brick is 'x' cent and 45 bricks cost 45x cent
If its 10 cent less then for 45x cent she can buy 50 bricks
Hence
50(x-10) = 45x

This gives x = 100; Hence 45 bricks cost 4500 cent = 45 dollar which she has in total Option C
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Bunuel
Grace has enough money to buy 45 bricks. If the bricks each cost 10 cents less, Grace could buy 5 more bricks. How much money does Grace have to spend on bricks?

A. $100
B. $50
C. $45
D. $40
E. $30


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Gentle note to all experts and tutors: Please refrain from replying to this question until the Official Answer (OA) is revealed. Let students attempt to solve it first. You are all welcome to contribute posts after the OA is posted. Thank you all for your cooperation!
Grace has enough money to buy 45 Bricks. Let that money is $P.

Total cost = 45*P

If the price is reduced by 10 cents , Grace would have bought 5 more bricks.

50* (P-10) = 45*P

5P = 500

P = 100 cents = $1

Therefore, 45 Bricks costs $45.

Option C
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Grace has enough money to buy 45 bricks. If the bricks each cost 10 cents less, Grace could buy 5 more bricks. How much money does Grace have to spend on bricks?
Let, cost of a brick= x cents
Total Cost= 45*x
Cost after price reduction
50(x-10)=45x
50x-500=45x
x=100 cents
Cost of 45 bricks= 45*100=4,500 cents= $45

Answer: C
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Define variables for the total amount of money and the price per brick.
\(M = 45 p\)

Express the total money in terms of the reduced price per brick.
\(M = 50 \,(p - 10)\)

Set the two expressions for the total money equal and solve for the original price per brick.
\(45 p = 50 \,(p - 10)\)
\(45 p = 50 p - 500\)
\(500 = 50 p - 45 p\)
\(500 = 5 p\)
\(p = \frac{500}{5}\)
\(p = 100\)

Calculate the total money using the original price per brick.
\(M = 45 \times 100\)
\(M = 4500\)

Convert the total money from cents to dollars.
\(4500 \div 100 = 45\)

Answer 45
Hope this helps!
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