Answer:
Any value of D would make this equation true (-∞,∞)
Answer:
infinitely many solutions
Step-by-step explanation:
i ready
Answer:
length of book mark =9cm
breadth of bookmark=2cm
area of bookmark=length×breadth
=9cm×2cm
=18cm answer
The area of the bookmark is found by multiplying its length (9 cm) by its width (2 cm), giving a total of 18 square centimeters.
The area of a shape is calculated by multiplying the length by the width. In this case, the length of the bookmark is 9 centimeters and the width is 2 centimeters. So, the area of the bookmark will be 9 cm multiplied by 2 cm which equals to 18 square centimeters.
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50x + 25(30 - x) = 1225
25x + 50x = 30(1225) is the equation that wouldn't work
Step-by-step explanation:
Given,
Total passenger = 30
There can be only two cases,
Case 1 : Let x be the number of adults,
So, the number of children = 30 - x,
Since, the total fare is $12.25 or 1225¢ ( 1 dollar = 100 cents ) in which 50¢ is for each adult and 25¢ is for each child,
⇒ 50x + 25(30 - x) = 1225,
Case 2 : let x be the number of children,
So, the number of adult = 30 - x,
The equation would be,
⇒ 50(30 - x) + 25x = 1225
Hence, the equations that could not be used to solve the given problem is,
25x + 50x = 30(1225)
Step-by-step explanation:
The volume of the jewelrybox is 60 1/2 cubic inches.
The area of a square with a side length of 5 1/2 inches can be found by multiplying the length of one side by itself, giving:
Area = (5 1/2) × (5 1/2) = 30 1/4 square inches
The height of the box is 2 inches.
Therefore, the volume of the jewelry box can be found by multiplying the area of the base by the height of the box, giving:
Volume = Area x Height = (30 1/4) × 2 = 60 1/2 cubic inches
Thus, the volume of the jewelrybox is 60 1/2 cubic inches.
Learn more about the volume here:
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Answer:
Raisins in 12 bags are:
1,020
Step-by-step explanation:
There are 680 raisins in 8 bags.
Each bag has the same number of raisins.
⇒ Raisins in each bag=680/8
= 85
So, Raisins in 12 bags=12×85
=1,020
Hence, Raisins in 12 bags are:
1,020
2
8
12
3
The area A of a Norman window in terms of its width x can be expressed as the function A(x) = 8x - x²/2 - πx²/8, deriving this equation involves isolating variables from the given perimeter equation.
A Norman window has the shape of a rectangle topped with a semicircle. If we take x as the width of the window and y as the height of the rectangle, then the perimeter of the window is given by P = 2y + x + πx/2 = 16 (since the perimeter is the sum of the rectangle's two sides, the width, and half the circumference of a circle with diameter x).
From this equation, we can express y as a function of x: y = 8 - x/2 - πx/4.
Then, the area A of the window is the sum of the area of the rectangle and the area of the semicircle, which equals A = xy + πx²/8 = x(8 - x/2 - πx/4) + πx²/8 = 8x - x²/2 - πx²/4 + πx²/8.
Therefore, the area A of the window as a function of the width x of the window is A(x) = 8x - x²/2 - πx²/8.
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