Let the price per pack of macaroni be \(x\) RM and the price per pack of pizza be \(y\) RM. For the Ruby package: <p>\(7x + 3y = \text{Price of Ruby Package}\)</p> For the Emerald package: <p>\(4x + 6y = \text{Price of Emerald Package}\)</p> Solve these two linear equations simultaneously to find \(x\) and \(y\), the prices per pack of macaroni and pizza respectively.
<p>Let the original price of the boots be \( P \). According to the question, \( P = 200 \) euros.</p> <p>The price after the first discount of \( 15\% \) is \( P_1 = P \times (1 - \frac{15}{100}) = 200 \times (1 - \frac{15}{100}) = 200 \times 0.85 = 170 \) euros.</p> <p>The price after the second discount of \( 10\% \) on the new price \( P_1 \) is \( P_2 = P_1 \times (1 - \frac{10}{100}) = 170 \times (1 - \frac{10}{100}) = 170 \times 0.9 = 153 \) euros.</p> <p>Therefore, the final price of the boots after the second discount is \( 153 \) euros.</p>
<p>For April:</p> <p>Number of cups sold = 560</p> <p>Price per cup = \$1.98</p> <p>Total earnings for April = Number of cups sold \times Price per cup</p> <p>Total earnings for April = 560 \times 1.98</p> <p>Total earnings for April = \$1108.80</p> <p>For May:</p> <p>Number of cups sold = 387</p> <p>Price per cup = \$2.25</p> <p>Total earnings for May = Number of cups sold \times Price per cup</p> <p>Total earnings for May = 387 \times 2.25</p> <p>Total earnings for May = \$870.75</p>
Đầu tiên, chúng ta sẽ giải quyết câu hỏi 34 trong hình ảnh: Giá ban đầu của cuốn sách là 15,000 đồng. - Khi tăng giá 15%, giá mới sẽ là: \( 15,000 + 15\% \times 15,000 = 15,000 + 0,15 \times 15,000 = 15,000 + 2,250 = 17,250 \) đồng. - Khi giảm giá 20%, giá mới sẽ là: \( 15,000 - 20\% \times 15,000 = 15,000 - 0,20 \times 15,000 = 15,000 - 3,000 = 12,000 \) đồng. Vậy sau khi tăng giá 15%, giá cuốn sách sẽ là 17,250 đồng và sau khi giảm giá 20%, giá cuốn sách sẽ là 12,000 đồng.
The question appears to contain a small error, mentioning both a TV and a laptop. However, based on the information provided, we will proceed with the assumption that we are finding the original price of the TV. The TV is sold at a 15% discount, which means the price of $2400 is 85% of the original price (because 100% - 15% = 85%). To find the original price, we can set up an equation where the original price is represented by \( P \): \( 0.85P = $2400 \) Now, to find \( P \), we divide both sides by 0.85: \( P = \frac{$2400}{0.85} \) \( P = $2823.53 \) Therefore, the original price of the TV was approximately $2823.53.
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