a) The length of each side of a square garden is 4 feet.
b) The perimeter of square garden is 16 feet.
c) The perimeter of new square garden is 36 feet.
Given that, a square garden represented by 16x² ft².
The perimeter of a shape is defined as the total distance around the shape. It is the length of the outline or boundary of any two-dimensional geometric shape. The perimeter of different figures can be equal in measure depending upon the dimensions.
a) We know that, the area of a square is a², where a is side of a square.
Here, a²=16
a=4 feet
Therefore, the length of each side of a square garden is 4 feet.
b) The perimeter of the garden=4×side
= 4×4
= 16 feet
So, the perimeter is 16 feet.
c) If each side was increased by 5 feet, the each side of new square is 4+5=9 feet
So, the new perimeter is 4×side
= 4×9
= 36 feet
So, the perimeter of new square garden is 36 feet.
Hence,
a) The length of each side of a square garden is 4 feet.
b) The perimeter of square garden is 16 feet.
c) The perimeter of new square garden is 36 feet.
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Answer:
882 ft
Step-by-step explanation:
Answer:
338 in
Step-by-step explanation:
If each of the measures shown is the measure from the vertex to the point of tangency, then that measure contributes twice to the perimeter (once for each leg from the vertex to a point of tangency).
2(22 in + 27 in + 22 in + 98 in) = 2(169 in) = 338 in
Answer: 454
Step-by-step explanation: Holmes has 125, Merged there is 579, 579-125 = 454 :) easy subtraction
Answer:
The sum of the series is 3/2
Step-by-step explanation:
Given
1 + 1/3 + 1/3^2 + ....
Required
The sum of the series
This implies that we calculate the sum to infinity.
We have:
-- The first term
First, calculate the common ratio (r)
Change to product
Solve
The sum of the series is then calculated as:
Solve the denominator
Express as product
Final Answer: 5a
Explanation:
Sure! Let's simplify this step by step.
Given \sqrt{25a^2}
Step 1: Recognize that the given expression \sqrt{25a^2} represents the square root of 25 times the square of 'a'.
Step 2: Break down the expression into two parts. We have a perfect square (25) and a square term (a^2). We can separate these inside the root as follows:
\sqrt{25} * \sqrt{a^2}
Step 3: Simplify \sqrt{25}. Since 25 is a perfect square, its square root is 5. Also, simplify \sqrt{a^2}. The square root of a^2 is 'a'. Now, we have:
5 * a
Therefore, the simplified form of \sqrt{25a^2} is 5a.
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Answer:
Step-by-step explanation:
Sqrt(25a^2)
Sqrt((5a)^2)
5a
Answer:
I dont Know
Step-by-step explanation:
x−4≤−6
B
x−4≥−6
C
6x−4>−6
D
x−4<−6
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100!!!! POINTS
Answer:
A x< of 6
Step-by-step explanation: