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Find the area of each figure. Round to the nearest tenth if
necessary.
(Example
(02 cm
12 cm
6 yd
4.5 cm
16 yd
8 yd
2 cm
show) 24 yd
5 cm
1 m.
15 c
15 m
Answer:
1. 64 cm²
2. 240 yard²
3. 85.13 cm²
4. 193.36 m²
Step-by-step explanation:
Ques 1: We are given two rectangle with dimensions,
Length = 12 cm, Width = 4.5 cm and Length = 5 cm, Width = 2 cm.
As, we know, Area of a rectangle = Length × Width
So, we have,
Area of 1st rectangle = 12 × 4.5 = 54 cm²
Area of 2nd rectangle = 5 × 2 = 10 cm²
Thus, the total area of the figure = 54 + 10 = 64 cm²
Ques 2: We are given a triangle and a rectangle with dimensions,
Triangle: Base = 24-12 = 12 yd and Height = 8 yd
As, Area of a triangle =
i.e. Area of the triangle =
i.e. Area of the triangle =
i.e. Area of the triangle = 48 yard²
Rectangle: Length = 24 yd, Width = 8 yd
As, we know, Area of a rectangle = Length × Width
i.e. Area of a rectangle = 24 × 8 = 192 yard²
So, the total area of the figure = 48 + 192 = 240 yard².
Ques 3: We are given a triangle and a semi-circle with dimensions,
Triangle: Base = 8 cm and Height = 15 cm
As, Area of a triangle =
i.e. Area of the triangle =
i.e. Area of the triangle =
i.e. Area of the triangle = 60 cm²
Semi-circle: Diameter = 8 cm implies Radius = 4 cm.
So, Area of the semi-circle =
i.e. Area of the semi-circle =
i.e. Area of the semi-circle =
i.e. Area of the semi-circle =
i.e. Area of the semi-circle = 25.13 cm²
Thus, the total area of the figure = 60 + 25.13 = 85.13 cm²
Ques 4: We are given a rectangle and a semi-circle of dimensions,
Rectangle: Length = 15 m, Width = 7 m.
As, we know, Area of a rectangle = Length × Width
i.e. Area of a rectangle = 15 × 7 = 105 m²
Semi-circle: Diameter = 15 m implies Radius = = 7.5 m
So, Area of the semi-circle =
i.e. Area of the semi-circle =
i.e. Area of the semi-circle =
i.e. Area of the semi-circle = 88.36 m²
Thus, the total area of the figure = 105 + 88.36 = 193.36 m²
Answer:
I believe it's A
Step-by-step explanation:
I believe the answer is A 17× 2 16 x 2 add the answer together get 66 multiply by 1.25
B. y = 6x + 1
C. y = -6x + 1
D. y = -6x – 1
The expression into an equivalent form would be; A. y = 6x – 1
Those expressions that might look different but their simplified forms are the same expressions are called equivalentexpressions.
To derive equivalent expressions of some expressions, we can either make it look more complex or simple. Usually, we simplify it.
We need to the expression into an equivalent form.
This expression could also be given as
6x – y = 1
Now, we know that:
6x – y = 1
6x = y + 1
y = 6x - 1
Hence, the required expression into an equivalent form 6x – y = 1 would be; y = 6x - 1
Learn more about expression here;
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Answer:
A. y = 6x – 1
Step-by-step explanation: