Homer and bart plan to buy one computer for 499.00 strictly for gaming purposes. Games cost 49.99 each. define each variable and
2 answers:
Answer:
The algebraic expression is where <em>x</em> is the number of games they bought and <em>y</em> be the total cost.
Step-by-step explanation:
Consider the provided information.
The cost price of computer is 499.00
Let <em>x</em> is the number of games they bought and <em>y</em> be the total cost (before sales tax).
The cost of each game is 49.99. If they bought <em>x</em> games, then the total cost will be:
Therefore, the algebraic expression is where <em>x</em> is the number of games they bought and <em>y</em> be the total cost.
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Answer:
see explanation
Step-by-step explanation:
c = a - 2b
= < 4, 5, 6 > - 2 < 1, 2, 3 > ← multiply each component by 2
= < 4, 5, 6 > - < 2, 4, 6 > ← subtract corresponding components
= < 4 - 2, 5 - 4, 6 - 6 > = < 2, 1, 0 >
| c | = =
=
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sum the product of corresponding components
u.v = (3 × 2) + (- 2 × - 1) + (4 × - 6) = 6 + 2 - 24 = - 16
Answer:
A) To ensure the correct and exact straight height
B) 15 inches
C) 24.87 in
Step-by-step explanation:
Hello! Lets start!
First, it asks us to explain why the two bases must be parallel. In order to measure the correct and exact height, we must be sure that the bases are parallel, or else there would be a range of heights; in order to ensure that you are measuring a straight distance, they must be parallel!
Second, it asks us to identify the height of cone. To do this, we must make a slope! We can see that, for every time we go down 5 inches, we lose 1 inch of our base! Our slope in this situation would be -5. So, lets continue to see how long before the cone reaches its tip, in which the base would be equal to 0. At 5 inches, our base is 2 inches. At 10 inches, our base is 1 inch. At 15 inches, we do not have a base, as it equals 0! So therefore, our cone height is 15 inches.
Third, it asks us to identify the volume of the cup, which is also called a <em>circular truncated cone. </em>To do so, we can use the formula:
₁
Lets plug in our information!
Hope this helps! Remember, math is fun!