Find the area of the rectangle?

Question

Find the area of the rectangle
one side is square root of 3 + square root of 5
the other side is the same square root of 3 + square root of 5

Answer 1

15.7459666924

or rounded as 16

Answer 2

the area is the square root of 15

Answer 3

enable L and B be the size and breadth resply of the rectangle Now provided that, P = 2(L + B) = 30 and A = L * B = fifty 4 or L + B = 30 / 2 L = 15-B ........eqn I and L = fifty 4/B ...... eqn II hence we get fifty 4 / B = 15 - B (from eqn I and II) B^2 -15B + fifty 4 = 0 B = 6 , 9 whilst B is 6 L is 9 and whilst B is 9 L is 6 hence, the longest component of the rectangle is 9 inches.

Answer 4

Area of the rectangle = (root 3)(root5)
= root 15

Answer 5

A = (√3 + √5)^2
A = 3 + 2√15 +5
A = 8 + 2√15
A = 2(4 + √15)
A = 15.746

Answer 6

The answer is 8+2(sqrt 15). Think of it as squaring a two-variable equation. (x+y)^2=x^2+2xy+y^2. If x=sqrt 3 and y=sqrt 5, then x^2=3, xy=sqrt 15, and y^2=5.

Answer 7

A square, then.

(sqrt(3) +sqrt(5)) ^ 2 = 3 + 2sqrt(3)sqrt(5) + 5

= 8 + 2sqrt(15).

Answer 8

??? What planet are those answers from???


One side is sqrt(3) + sqrt(5).
Other side is sqrt(3) + sqrt(5).

Unless you mistyped the problem, this is a square.

(sqrt(3) + sqrt(5))*(sqrt(3) + sqrt(5)) = 3 + 5 + 2*sqrt(3)sqrt(5) = 8 + sqrt(15)

Answer 9

What other side? Are these sides parallel? you need to give the non parallel side otherwise. If these are not the parallel sides but are adjacent, then the area is (sqrt 3 + sqrt 5)(sqrt5 + sqrt 3)

Answer 10

8.73333

How Bu$h Stole The Election
http://youtube.com/watch?v=zttHY-2Tdyg&search=President%20Bush%20meets%20His%20twin

Answer 11

Area = Height x Width
Height = sq.rt of 3 + sq.rt of 5
Width = sq.rt of 3 + sq.rt of 5
Area = Height x Width
Height = Width
Area = Height^2 (squared)
Area = (sq.rt3 + sq.rt5)^2, = (sq.rt 3)^2 + (sq.rt5)^2
Area = 3 + 5
Area = 8