The dictionary price before the reduction is $44
From the question, we have the following parameters that can be used in our computation:
Reduction = 30%
Price after = $30.80
Using the above as a guide, we have the following:
Price after = Price before * (1 - Reduction)
substitute the known values in the above equation, so, we have the following representation
Price before * (1 - 30%) = 30.80
Evaluate
Price before = 44
Hence, the dictionary price before the reduction is $44
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Answer:
Well the original price would be $44
Step-by-step explanation:
So make an equation
Lets make X stand for the price before the deduction
so x-x(0.3)=30.80
Subtracting the X by x(0.3) would tell us the price, the 0.3 stands for 30 percent and we know its 30 percent of X so we subtract that since 0.3x would give the change
Now just solve the equation
You’ll get 44.
Answer:
7 + 3² - 2.5 / 4 - 1.2 > ( 3/4 + 1/8 ) ÷ 1/8 - 2²
Step-by-step explanation:
7 + 3² - 2.5 / 4 - 1.2 = 4.82142857
( 3/4 + 1/8 ) ÷ 1/8 - 2² = 3
Which means :
7 + 3² - 2.5 / 4 - 1.2 > ( 3/4 + 1/8 ) ÷ 1/8 - 2²
Answer: the third graph
Step-by-step explanation:
Ok so one way to do this is by plugging in points which is long but easiest. So since it’s the absolute value, whenever it passes the y- axis to the negative side, it will go up. So we know it’s either the third or last. The y intercept is -2, and the graph with that is the third.
Answer:
The third option.
Step-by-step explanation:
The length of the whole movie was 130 minutes.
Let's call the length of the whole movie "x". According to the problem, Newton and his friends watch 50% of the movie before taking a break. This means they watched 0.5x minutes of the movie.
After the break, they watch the remaining 65 minutes of the movie. So the total time they watched the movie is:
0.5x + 65
But we know that the total time they watched the movie is the same as the length of the whole movie "x". So we can set these two expressions equal to each other and solve for "x":
0.5x + 65 = x
Subtracting 0.5x from both sides, we get:
65 = 0.5x
Dividing both sides by 0.5, we get:
x = 130
Therefore, the length of the whole movie was 130 minutes.
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How high will the balloons be at that time?
(Let x represent the time and y represent the height)
The time at which the ballons are at the same height is 4 minutes and the height of the ballons at that time is 70 meters and this can be determined by using the given data.
Given :
The following steps can be used in order to determine the time in minutes at which the balloons be at the same height and also the height of the ballons:
Step 1 - The height of balloon 1 from the ground is:
where 't' is the time.
Step 2 - The height of balloon 2 from the ground is:
where 't' is the time.
Step 3 - So, the time at which the ballons are at the same height is calculated as:
Step 4 - So, the height of the ballons at (t = 4) is:
The time at which the ballons are at the same height is 4 minutes and the height of the ballons at that time is 70 meters.
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