The steps to carry out scaling of a landscape drawing are; as detailed below
<h3>How to do landscape drawings?</h3>
The steps to carry out if we want to scale landscape drawings are;
- 1) Measure the half acre area that you want to draw.
- 2) Write down your notations. Convert the measurements to inches so you can draw your rendition on a piece of standard paper.
- 3) Scale the items by use of ratios. Set up your fraction as the length of the paper divided by the measured length.
- 4) Divide the fraction answer by the measured length and reduce the fraction by dividing the top and bottom by the fraction answer.
- 5) Scale everything you are going to draw accordingly.
Read more about Landscape drawings at; brainly.com/question/15738857
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The conclusion is valid
it is a systematic random sample
and the second one is a line graph (I think)
The rate of 28,000% per month is extremely big. I believe
the correct monthly rate is 2.8% (correct me if I am wrong though). Next time
kindly check the given values.
Rate is expressed in a factor of:
(1 + r)^n
where r is the rate and n is the number of months
First we calculate for the rate in a year (1 year = 12
months). We know that the rate must be constant, therefore:
rate in a month = rate in a year
(1 + 0.028)^1 = (1 + r)^(1/12)
r = 0.3929
Therefore there is an increase of about 39.29% in a year.
Then we calculate for the rate in a day (1 month = 30
days). The rate must also be constant, therefore:
rate in a month = rate in a day
(1 + 0.028)^1 = (1 + r)^(30)
r = 9.21 * 10^-4
Therefore there is an increase of about 0.092% per day.
Answer:
The answer and solution is in the picture
Answer:
Step-by-step explanation:
Area of plane figures
Being r the radius of a circle, the area of a sector defined by an angle is
If a is the repeated side of an isosceles triangle and is the angle they define, then the area of the triangle is
The figure shows a circle with radius of r=7 cm. The white area is equal to the area of the circle minus the blue area
The area of the circle is
The blue area is the sum of the sector defined by the angle (360-150)= and the triangle. An angle of is equivalent to
The area of the sector is
The area of the triangle with center angle 150^o is
The blue area is
Finally, the white area is