The length of a room is 2 times it's breadth and 5 times of it's height.If the volume of the room is 800 m cube find the cost of papering it's wall at rs 6 per m²
Answer:
Rs. 1440
Step-by-step explanation:
Given that:
Breadth = b
Length = 2b
Height = 2b/5
Volume = b * 2b * 2b/5
Volume = 800 m³
800 = b * 2b * 2b/5
800 * 5 = 4b³
4000 = 4b³
4000/4 = 4b³/4
1000 = b³
10³ = b³
b = 10m
Length = 2 * 10 = 20m
Height = (2 * 10) / 5 = 4m
If plastering is at Rs. 6 per m²
Surface area:
2(lenght + breadth) height
2(20 + 10)4
2(30)4 = 240m²
Rs. 6 * 240 = Rs. 1440
Answer:
A better option to express the results will be a cumulative frequency curve.
Step-by-step explanation:
At the moment, the moment, the question does not have a histogram, so we will explain the advantages of a frequency distribution curve or polygon.
The Cumulative Frequency Curve allows data to be interpreted continuously. The cumulative frequency prevents "gaps" that are found in the histograms. For instance, a histogram does not provide a frequency distribution of a certain type of data. In addition, the curves clarify better the trends in the data set. Furthermore, large data can be compressed and summarized in a compact form by using the distribution in the data set.
Answer: 4.F(x) > 0 over the intervals (-0.7, 0.76) and (0.76, ∞).
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m<TSU=85°
please see the attached picture for full solution
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Answer: The value of x in trapezoid ABCD is 15
Step-by-step explanation: The trapezoid as described in the question has two bases which are AB and DC and these are parallel. Also it has sides AD and BC described as congruent (that is, equal in length or measurement). These descriptions makes trapezoid ABCD an isosceles trapezoid.
One of the properties of an isosceles trapezoid is that the angles on either side of the two bases are equal. Since line AD is equal to line BC, then angle D is equal to angle C. It also implies that angle A is equal to angle B.
With that bit of information we can conclude that the angles in the trapezoid are identified as 3x, 3x, 9x and 9x.
Also the sum of angles in a quadrilateral equals 360. We can now express this as follows;
3x + 3x + 9x + 9x = 360
24x = 360
Divide both sides of the equation by 24
x = 15
Therefore, in trapezoid ABCD
x = 15
