Look at the triangle in the figure.
The ratio between CB and AC is 5:3.
Calculate: .
Look at the triangle in the figure.
\( a+b=7 \)
The ratio between CB and AC is 5:3.
Calculate: \( a,b \).
Look at the triangle in the figure.
The ratio between AB and BC is 3:4.
Calculate AB and BC.
Look at the triangle in the figure.
The ratio between BC and the hypotenuse is 1:4.
AB = \( 3\sqrt{15} \)
What is the length of hypotenuse?
Look at the triangles in the diagram.
The ratio between AB and DE is 2:1.
Calculate FE.
ABC is a right angled isosceles triangle.
What is the ratio of the length of the hypotenuse to the length of the leg?
Look at the triangle in the figure.
The ratio between CB and AC is 5:3.
Calculate: .
To solve this problem, we need to use the given information to establish an equation for and .
Simplifying gives:
Therefore, considering side interaction , choice results balance rule consistency and concept realization:
The recorded correct pair emerges collaboratively:
The values of and are indeed: .
Look at the triangle in the figure.
The ratio between AB and BC is 3:4.
Calculate AB and BC.
AB = BC =
Look at the triangle in the figure.
The ratio between BC and the hypotenuse is 1:4.
AB =
What is the length of hypotenuse?
12 cm
Look at the triangles in the diagram.
The ratio between AB and DE is 2:1.
Calculate FE.
cm
ABC is a right angled isosceles triangle.
What is the ratio of the length of the hypotenuse to the length of the leg?
Calculate AE given that triangle ABC is isosceles.
Calculate AE given that triangle ABC is isosceles.