Zohar is using scissors to cut a rectangle with a length of 5x – 2 and a width of 3x + 1 out of a larger piece of paper. The perimeter of the rectangle is 2(5x – 2) + 2(3x + 1). If x = 4 centimeters, what is the total distance Zohar needs to cut with the scissors?

Answers

Answer 1

Answer: The total distance she will need to cut is 62 centimeters. Work shown: 1) simplify original equation- 10x-4+6x+2( 40-4+24+2) 2) solve equation: 36+24+2 3) continue to solve: 38+24= 62. Now you have your answer!!

Answer 2

Answer:

The total distance that Zohar needs to cut with the scissors is 70cm. The rectangle problem is solved by substituting the value of x in to the equation.

What is the calculation for the above problem?

To get the required distance to be cut, we need to substitute 4 into the equation as the value of x.

Hence,

= 2(5x+2) + 2(3x+1)

= 2(5(4)+2) + 2(3(4)+1)

= 2(20+2) + 2(12+1)

= 2(22) + 2(13)

= 44+26

= 70 cm

Learn more about rectangles at:
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I used 8 bags of sand for 12m squared, How much will I need for 15m squared?

Answers

8 bags - 12 m²
x bags - 15 m²

$x=(8\cdot15)/(12)\nx=10$

10 bags.

What is the perimeter of a rhombus-shaped street sign with 35-cm side?

Answers

rhombus has 4 sides htat are equal legnth
if 1 side is 35
all 4 sides are 35
perimiter=legnth around=4 times 35=140
answer is 140cm

What is the 44th decimal digit in the decimal representation of 1/11?

Answers

The decimal representation of 1/11 is 0.090909...
The pair of digits '09' repeat forever.

If you start counting the digits after the decimal point,
the odd ones are all zero, and the even ones are all 9 .

So the 44th digit after the decimal point is 9 .

Final answer:

The 44th decimal digit in the decimal representation of 1/11 is 9, as the pattern '09' repeats indefinitely.

Explanation:

The decimal representation of 1/11 is 0.090909..., which is a repeating decimal. The pattern '09' repeats indefinitely. To find the 44th decimal digit, we can divide 44 by 2 (since each '09' is 2 digits), which equals 22 with remainder 0. This means that the 44th digit is the second digit of the 22nd '09' pair, so the 44th decimal digit in the decimal representation of 1/11 is 9.