Answer: 115, 2645
(x= 115, y= 2645)
Step-by-step explanation:
There are two methods to this, which is using the graph with each x and y value, or substituting in values.
I would suggest looking at the graph first and then substituting values so you know the equation is being satisfied by the ordered pair.
In this case, one way to check it could look like this (substituting y value):
y = 23x
2645 = 23x
x = 2645÷23
x = 115
If the formula is a+b-c then you need to substitute the letters with the numbers. For this equation the formula would be:
(1+3-4) + (2+5-6)
(4-4) + (7-6)
0 + 1
=1
The answer would be 1
Answer:
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Step-by-step explanation:
Given the expression
, to solve the expression, we need to write both scientific notation to the same power of 10.
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The expression above becomes
. On taking the difference;
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The final expression gives the right answer
Answer:
(1,2.16), (2,4.32) and (3, 6.48).
The solution (1,2.16) means that 1 cubic units of pudding weighs 2.16 pounds.
The solution (2,4.32) means that 2 cubic units of pudding weighs 4.32 lbs.
Step-by-step explanation:
The equation y=2.16x describes the weight y of x cubic pounds of pudding.
The three solutions of this equation are (1,2.16), (2,4.32) and (3, 6.48).
Now, solution (1,2.16) means that 1 cubic unit of pudding weighs 2.16 pounds.
Again, solution (2,4.32) means that 2 cubic units of pudding weigh 4.32 lbs. (Answer)
Answer:
Line A.
Step-by-step explanation:
When you put x as zero into 3x-2, you get 3(0)-2. That equals -2. Therefore, y = -2. When x=0, that is the y-intercept, so the y-intercept is -2. Line A crosses the y-axis at -2, so line A has that y-intercept.
Slope is always y/x. On a graph, that is the number of squares UP over the number of squares ACROSS. Counting, we get, 3 squares up over 1 square across for line A. 3/1= 3. The slope is the number we multiply by x. In the equation, that is 3, because we see 3x, and no sign or space between 2 numbers automatically means we multiply. So line A also has the correct slope.
In linear equations (straight lines), the same slope and y-intercept are enough to tell you that the equation matches the line.
Therefore, the answer is A!