M is a point on QR such that \(MT\perp QR\) \(\Rightarrow MT=RS\)
We have: \(S_{PQRS}=RS.QR=MT.QR\)
and \(S_{QTR}=\frac{1}{2}MT.QR\Rightarrow S_{PQRS}=2.S_{QTR}\)
Otherwise, \(S_{QRT}=\frac{1}{2}QT.RT=4\left(cm^2\right)\Rightarrow S_{PQRS}=8\left(cm^2\right)\)
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?
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 the rectangle ABCD, AB=2/3BC and the area is 24cm2. What is the perimeter of the rectangle ABCD
Let ABC be an isoceles triangle (AB = AC) and its area is 501cm2. BD is the internal bisector of the angle ABC (D ∈ AC), E is a point on the opposite ray of CA such that CE = CB. I is a point on BC such that CI = 1/2 BI. The line EI meets AB at K, BD meets KC at H. Find the area of the triangle AHC.
A rectangular garden has length of x ( dm ) and area of 252 dm2. If the width is 5 dm less than one - third of the length, then the perimeter of this garden is ... dm
A rectangle has a length of 60cm and a width of 30cm. It is cut into 2 indentical squares, 2 identical rectangles and a shaded small square. Find the area of the shaded square.
Find the area of the shaded square.
A right triangle has a leg that is 30cm and a hypotenuse that is 34cm. What is the length of the other leg in centimeter?
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.
What is the maximum possible area, in , of a rectangle with a perimeter of 20cm?