**How to Find Area of Triangle Without an Altitude Â« Math**

Area=(1/2) x Base x Height. Where the height is an altitude drawn from the base to the opposite angle. This formula makes for a relatively easy calculation of the area of a triangle but it is rather difficult to naturally find a triangle that is given in terms of at least one side (the base) and a height. We typically can determine or are given the sides of a triangle when a triangle is... 5/01/2013Â Â· Finding the area of a triangle without knowing the height? The triangle has sides 16, 21, and 20 ft. How many square feet in the triangle. Round to nearest square foot. Follow . 4

**SOLUTION How do you find the area of an equilateral**

Heron's formula is used to find the area of a triangle when the altitude is not known. The first part of Heon's formula is calculating "S" The next step is to take "S" and plug it into the area formula.... Area=(1/2) x Base x Height. Where the height is an altitude drawn from the base to the opposite angle. This formula makes for a relatively easy calculation of the area of a triangle but it is rather difficult to naturally find a triangle that is given in terms of at least one side (the base) and a height. We typically can determine or are given the sides of a triangle when a triangle is

**How to find the area of a triangle without the height**

Well, when you have two angles of a triangle you can find the third one easily: A Recall that the area of a triangle is base Ã— height/2. Here the base is c and the height (CD) is b sin A. (CD also equals a sin B, but for this solution it doesnâ€™t matter which expression you use.) That gives you. area = (c b sin A)/2. We know angle Aâ€”even if A isnâ€™t one of the two givens we can easily... Heron's formula is used to find the area of a triangle when the altitude is not known. The first part of Heon's formula is calculating "S" The next step is to take "S" and plug it into the area formula.

**How to Find Area of Triangle Without an Altitude Â« Math**

Area=(1/2) x Base x Height. Where the height is an altitude drawn from the base to the opposite angle. This formula makes for a relatively easy calculation of the area of a triangle but it is rather difficult to naturally find a triangle that is given in terms of at least one side (the base) and a height. We typically can determine or are given the sides of a triangle when a triangle is... Heron's formula is used to find the area of a triangle when the altitude is not known. The first part of Heon's formula is calculating "S" The next step is to take "S" and plug it into the area formula.

## How To Find Area Of Triangle Without Height

### Area of isosceles triangle without height Brainly.in

- Area of isosceles triangle without height Brainly.in
- Area of isosceles triangle without height Brainly.in
- SOLUTION How do you find the area of an equilateral
- How to find the area of a triangle without the height

## How To Find Area Of Triangle Without Height

### Well, when you have two angles of a triangle you can find the third one easily: A Recall that the area of a triangle is base Ã— height/2. Here the base is c and the height (CD) is b sin A. (CD also equals a sin B, but for this solution it doesnâ€™t matter which expression you use.) That gives you. area = (c b sin A)/2. We know angle Aâ€”even if A isnâ€™t one of the two givens we can easily

- Area=(1/2) x Base x Height. Where the height is an altitude drawn from the base to the opposite angle. This formula makes for a relatively easy calculation of the area of a triangle but it is rather difficult to naturally find a triangle that is given in terms of at least one side (the base) and a height. We typically can determine or are given the sides of a triangle when a triangle is
- Heron's formula is used to find the area of a triangle when the altitude is not known. The first part of Heon's formula is calculating "S" The next step is to take "S" and plug it into the area formula.
- Well, when you have two angles of a triangle you can find the third one easily: A Recall that the area of a triangle is base Ã— height/2. Here the base is c and the height (CD) is b sin A. (CD also equals a sin B, but for this solution it doesnâ€™t matter which expression you use.) That gives you. area = (c b sin A)/2. We know angle Aâ€”even if A isnâ€™t one of the two givens we can easily
- Area=(1/2) x Base x Height. Where the height is an altitude drawn from the base to the opposite angle. This formula makes for a relatively easy calculation of the area of a triangle but it is rather difficult to naturally find a triangle that is given in terms of at least one side (the base) and a height. We typically can determine or are given the sides of a triangle when a triangle is

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