cost=7d
12.99 x 3 = 38.97 Price of CD x number of CDs = Cost of three CDs
To find the total amount Sam paid for the two CDs, you can use the expression (2A + 3), where (A) represents the price of each CD in dollars. The term (2A) accounts for the cost of the two CDs, and the (3) represents the tax on both CDs. Therefore, the total amount Sam paid is the sum of the cost of the CDs and the tax.
To find the total price of 7 CDs that cost $14.99 each using the distributive property, we can express the total cost as 7 × 14.99. This can be rewritten as 7 × (14 + 0.99) = 7 × 14 + 7 × 0.99. Calculating this gives us 98 + 6.93, which equals $104.93. Thus, the total price for the 7 CDs is $104.93.
To find the total price of 5 CDs that cost $15.99 each using the Distributive Property, you can express it as ( 5 \times 15.99 = 5 \times (15 + 0.99) ). This can be distributed as ( 5 \times 15 + 5 \times 0.99 ), which equals ( 75 + 4.95 = 79.95 ). Therefore, the total price for 5 CDs is $79.95.
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12.99 x 3 = 38.97 Price of CD x number of CDs = Cost of three CDs
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To find the total amount Sam paid for the two CDs, you can use the expression (2A + 3), where (A) represents the price of each CD in dollars. The term (2A) accounts for the cost of the two CDs, and the (3) represents the tax on both CDs. Therefore, the total amount Sam paid is the sum of the cost of the CDs and the tax.
Yes, all DVD burners have the ability to write CDs and DVDs.
To find the total price of 7 CDs that cost $14.99 each using the distributive property, we can express the total cost as 7 × 14.99. This can be rewritten as 7 × (14 + 0.99) = 7 × 14 + 7 × 0.99. Calculating this gives us 98 + 6.93, which equals $104.93. Thus, the total price for the 7 CDs is $104.93.
Charlie has 150 CDs and each stackable CD rack holds 25 CDs. To find out how many racks he needs, divide 150 by 25, which equals 6 racks. Since each rack costs $4, the total cost for 6 racks is 6 multiplied by 4, equaling $24.
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If CD Express offers 4 CDs for $600, that is $150 each. If it was $60 that was meant, it would be $15 each. Music place offers 6 CDs for $76, which is about $12.66 each, That is the store that offers the better buy.
To find the total price of 5 CDs that cost $15.99 each using the Distributive Property, you can express it as ( 5 \times 15.99 = 5 \times (15 + 0.99) ). This can be distributed as ( 5 \times 15 + 5 \times 0.99 ), which equals ( 75 + 4.95 = 79.95 ). Therefore, the total price for 5 CDs is $79.95.
Buying x tapes at $5 each is a cost of: $5 times x Buying y CDs at $10 each is a cost of: $10 times y → Total cost = 5x + 10y This total cost is less than or equal to the amount of money you have: $47; thus: 5x + 10y ≤ 47
Inexpensive cds/dvds/watches/purses that would otherwise cost alot more in the US.
To find the profit ( p ) from selling ( n ) CDs, we start by calculating the total revenue from sales and the total costs. The revenue from selling ( n ) CDs is ( 17.95n ), while the total cost includes the fixed cost of duplicating equipment and the variable cost of blank CDs, which is ( 1250 + 0.65n ). Thus, the profit equation is: [ p = 17.95n - (1250 + 0.65n) ] This simplifies to: [ p = 17.30n - 1250 ]