We have \(S_{ABCD}=AB.BC=\frac{2}{3}BC.BC=\frac{2}{3}BC^2\)
So \(\frac{2}{3}BC^2=24\Rightarrow BC^2=36\Rightarrow BC=6\Rightarrow AB=4\) (cm)
\(\Rightarrow\) The perimeter of ABCD is \(2.\left(4+6\right)=20\left(cm\right)\)
We have \(S_{ABCD}=AB.BC=\frac{2}{3}BC.BC=\frac{2}{3}BC^2\)
So \(\frac{2}{3}BC^2=24\Rightarrow BC^2=36\Rightarrow BC=6\Rightarrow AB=4\) (cm)
\(\Rightarrow\) The perimeter of ABCD is \(2.\left(4+6\right)=20\left(cm\right)\)
The diagarm shows a rectangle PQRS and T is a point on PS such that QT is perpendicular to RT. The length of QT is 4cm. The length of RT is 2cm. What is the area of the rectangle PQRS?
What is the maximum possible area, in , of a rectangle with a perimeter of 20cm?
a rectangle has length p and breadth p where p,q are intergers . If p, q satisfy the equation pq+q=13+q^2. What is the maximun of the area of the rectangle?
Given that ABCD is a rectangle with AB = 12 cm, AD = 6 cm. M and N are respectively midpoint of segments BC and CD. Find the area of triangle AMN in square centimeters.
Given the rectangle ABCD and the triangle BEC. Find the value of x such that the ratio of the area of the rectangle to the area of the triangle BEC is 7:3.
Answer: x = ....... cm.
Toán tiếng anh: A rectangle has length pcm and width qcm, where p and q are integer. If p and q satisfy the equation pq+q=13+q2 then the maximum possible area of the rectangle is.........
Let ABCD be a trapezoid with bases AB, CD and O be the intersection of AC and BD. If the areas of triangle OAB, triangle OCD are 16cm2, 40cm2respectively and M is the midpoint of BD, then the area of the triangle AMD is .........cm2.
1) The rectangle has length p and breath q (cm), where p and q are intergers. If p and q satisfy the equation pq+q=13 + q2
then the maxnium area of the rectangle
2) Let a,b and c be positive intergers such that ab + bc=518 and ab-ac=360. Find the largest value of the product abc.
P/s: As you may now, These are some questions from the 8 round of Math Violympic. Plz help me as much as you can! Thanks for all!