Make 6 triangles. each triangle is 24 units it is 144 units
Total number of peaches = 15
Percentage of blank peaches out of the total peaches = 75%
Then
Number of blank peaches out of the total peaches = (75/100) * 15
= (3/4) * 15
= 45/4
= 11 1/4
So 11 1/4 peaches are blank. If you do not want to include the fraction part of the answer, then you can take either 11 or 12 peaches to be blank as well. I hope the procedure is clear enough for you to understand. You can definitely use this simple but effective method for solving similar kind of problems in future.
Answer:
(1 and 52), (26 and 2), and (13 and 4)
Step-by-step explanation:
Your answer would be 34%,i hope this helps
Answer:
The length and width of the plot that will maximize the area of the rectangular plot are 54 ft and 27 ft respectively.
Step-by-step explanation:
Given that,
The length of fencing of the rectangular plot is = 108 ft.
Let the longer side of the rectangular plot be x which is also the side along the river side and the width of the rectangular plot be y.
Since the fence along the river does not need.
So the total perimeter of the rectangle is =2(x+y) -x
=2x+2y-y
=x+2y
So,
x+2y =108
⇒x=108 -2y
Then the area of the rectangle plot is A = xy
A=xy
⇒A= (108-2y)y
⇒ A = 108y-2y²
A = 108y-2y²
Differentiating with respect to x
A'= 108 -4y
Again differentiating with respect to x
A''= -4
For maximum or minimum, A'=0
108 -4y=0
⇒4y=108
![\Rightarrow y=\frac{108}{4}](https://tex.z-dn.net/?f=%5CRightarrow%20y%3D%5Cfrac%7B108%7D%7B4%7D)
⇒y=27.
![A''|_{y=27}=-4](https://tex.z-dn.net/?f=A%27%27%7C_%7By%3D27%7D%3D-4%3C0)
Since at y= 27, A''<0
So, at y=27 ft , the area of the rectangular plot maximum.
Then x= (108-2.27)
=54 ft.
The length and width of the plot that will maximize the area of the rectangular plot are 54 ft and 27 ft respectively.