As shown in the figure, the area of a right triangle is 15cm2. The length of one right angle side is 6cm, and how many centimeters is the length of the other right angle side?

As shown in the figure, the area of a right triangle is 15cm2. The length of one right angle side is 6cm, and how many centimeters is the length of the other right angle side?

15×2÷6,
=30÷6,
=5 (CM),
A: the other right angle side is 5cm long

As shown in the figure, the area of a right triangle is 15 square centimeters. One of its right angles is 6cm. How many centimeters is the other right angle side?

If the length of the other right angle side is x cm, then:
6x÷2=15
   6x=30
    x=5
A: the length of the other right angle side is 5cm

One of the right sides of an isosceles right triangle is 6cm, and its area is______ .

6×6÷2,
=36÷2,
=18 (square centimeter),
A: its area is 18 square centimeters
So the answer is: 18 square centimeter

The area of a right triangle is 15 square centimeters. How many centimeters is one right angle side 6 centimeters long?

The area of a right triangle is the product of two right angles and divided by two
6*x/2=15
The other right angle side is 5cm long

Find the area of a right triangle with a hypotenuse length of 17 cm and a right angle side of 15 cm

This problem. Sweat
The length of the other right angle side is 8cm
Then 8 × 15 / 2 = 60 square centimeter

Given that the length of the three sides of a right triangle is three consecutive integers, find its three sides length and area

Let the middle side length be X
So the other two sides are x + 1 and X-1
Because it's a right triangle
So we get the result that the square of the hypotenuse is equal to the sum of the squares of the right sides
(X+1)^2=X^2+(X-1)^2
X = 4
So they are 3.45
The area is six

The length of a right triangle is three consecutive integers. Find the length of three sides and its area

Let the length of three sides be three consecutive integers, that is, X-1, x, x + 1,
From the meaning of the title, (x-1) 2 + x2 = (x + 1) 2,
The solution is X1 = 0 (omitted), X2 = 4,
The length of the three sides is 3, 4, 5,
S△=1
2×3×4=6.

The circumference of a right triangle is 90 cm, the ratio of three sides is 13:12:5, and its area is______ Square centimeter

90×12
36 + 5 cm
90×5
13 + 12 + 5 = 15 (CM)
36×15÷2
=540÷2
=270 (square centimeter)
A: its area is 270 square centimeters
So the answer is: 270

If the area of a right triangle is 12, then its circumference is___ .

Let B not be a hypotenuse, let C be a hypotenuse,
∵ the length of the three sides of a right triangle a, B, C is an arithmetic sequence
∴2b=a+c  ①
a2+b2=c2  ②
∵ the area is 12
∴1
2ab=12  ③
The solution is: B = 4
2,a=3
2,c=5
Two
∴a+b+c=12
Two
So the answer is: 12
Two

Given that the three sides of a right triangle are continuous integers, find the area of this triangle?

X = 3 is derived from equations. Do you understand now