The right triangle drawn on the road sign is 10 inches high. If the base of the right triangle is 5 inches, what is the area of the right triangle formed in the sign? 25 sq.in. 48 sq.in. 36 sq.in. 64 sq.in. Id P Type here to search

Verify that the triangle ABC is a right triangle. Find its area. A= (-4,9) B= (3,7) C=(1,0) -12|| 12 12 12 12 12 12 A 12 To show that the triangle is a right triangle, show that the sum of the squares of the lengths of two of the sides (the legs) equals the square of …

A: we have to find the area between the triangle having three coordinates by using the formula… Q: Find the area of the parallelogram determined by v = (7, 0, 0) and w = (0,7, -3). A: The step by step solution of the given problem is as follows:

You may remember that the area of a triangle is A=12B⋅H, where B is the base of the triangle and H is the height. Suppose that the area of a triangle is 9 square feet, and the base is 2 times the height. Find the base of the triangle, in feet. Do not type the units in your answer.

Answer – To find the perimeter of a triangle with coordinates/vertices given, use the distance formula (x 2 – x 1) 2 + (y 2 – y 1) 2 . The perimeter of the given triangle is found to be 12 units. Explanation: Let’s begin by graphing the given triangle and labeling its vertices. Now, since the perimeter of a triangle is the sum of its sides:

Select the correct answer. Triangle XYZ has an altitude of h. Jayden proves the area of AXYZ using trigonometry. His work is shown. Y h b a y The area of AXYZ is Zyh by the definition of the area of a triangle. Using the sine ratio, 81n(X) = 7. Also, *3in(X) = h is true by the multiplication property of equality.

A right triangle has one angle that measure 23°. The adjacent leg measures 27.6 cm and the hypotenuse measures 30 cm. What is the approximate area of the triangle? Round to the nearest tenth. Area of a triangle =-bh %3D O 68.7 cm2 O 161.8 cm2 381.3 cm? 450.0 cm?

Right triangle ABC is on a coordinate plane. Segment AB is on the line y = 2 and is 5 units long. Point C is on the line x = −2. If the area of ΔABC is 12.5 square units, then find a possible y-coordinate of point C. A). 5 B). 6 C). 7 D). 8