You take the Square root of A^2 + b^2
So Side A 10 Inches, b=10 Inches
a. 10^2 = 100
b. 10^2 = 100
Total 200
Square root of 200 = 14.142......
If it's a right angle triangle then side ac is 10 units in length.
Suppose ABC is a triangle. There is nothing in the question that requires the triangle to be right angled. Suppose AB is the side opposite to angle C and BC is a side adjacent to angle C. Then AB/BC = sin(C)/sin(A)
yes
False
Each side of the triangle is 16.16581 units in length.
To find the length of side AB in a triangle with angles of 30 and 40 degrees, we need additional information, such as the length of another side or the type of triangle (e.g., right triangle). If it's a right triangle and we know the length of one side, we can use trigonometric ratios (sine, cosine, or tangent) to calculate side AB. Without this information, we cannot determine the length of side AB.
If it's a right angle triangle then side ac is 10 units in length.
Not too sure about the question as there is no triangle pictured at the right. But in general the area of a triangle is 0.5*base*perpendicular height
C = sqrt(C2) C2 = A2 + B2 - 2 A B cos(AB)
Without a type of triangle and the associated angle measurements, an answer is impossible.
To find the possible length for side AB in triangle ABC with sides BC = 12 and AC = 21, we can use the triangle inequality theorem. The sum of the lengths of any two sides must be greater than the length of the third side. Therefore, we can write the inequalities: AB + BC > AC → AB + 12 > 21 → AB > 9 AB + AC > BC → AB + 21 > 12 → AB > -9 (which is always true) BC + AC > AB → 12 + 21 > AB → 33 > AB or AB < 33 Combining these, we get the inequality: 9 < AB < 33.
Find the length of each sideside ab and bc differ in length by 10cm and the side ac and bc differ in length 3cmfind the lenght of each sideperimeter of a triangle abc is 103cm?
Suppose ABC is a triangle. There is nothing in the question that requires the triangle to be right angled. Suppose AB is the side opposite to angle C and BC is a side adjacent to angle C. Then AB/BC = sin(C)/sin(A)
If it is an isosceles triangle then side BC is 15cm and side AC is 15m
Use Pythagoras' theorem for a right angle triangle to find the length of the 3rd side.
In right triangle ABC, angle C is a right angle, AB = 13and BC = 5 What is the length of AC? Draw the triangle to help visualize the problem.
To determine the length of side AD based on the length of side AB being 60 ft, additional context about the geometric figure or relationship between the sides is needed. For example, if AD is parallel to AB in a trapezoid or is a height in a triangle, the relationship could differ. Please provide more details about the shape or properties involved.