The volume of the right triangular prism is 153.30 cubic units if the base length of the prism is 8 units.
<h3>What is a triangular prism?</h3>
When a triangle is, stretch it out to produce a stack of triangles, one on top of the other. A triangular prism is a name given to this novel 3D object.
It is given that:
A right triangular prism with dimensions
As we know, the volume of the right triangular prism is given by:
Volume = (1/2)bhl
Here b and l are the base dimensions h is the height of the prism
From the trigonometric ratios:
h = 10sin(25) = 4.23 units
b = 10cos(25) = 9.06 units
l = 8 units
Volume = (1/2)(9.06)(4.23)(8)
Volume = 153.30 cubic units
Thus, the volume of the right triangular prism is 153.30 cubic units if the base length of the prism is 8 units.
Learn more about triangular prisms here:
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Answer:

Step-by-step explanation:



The answer is 9,013,494,039,572,928 :)
We are given these three people age below:
- Jim's age
- Carla's age
- Tomy's age
We define the age of Jim as any variable, because the problem doesn't give any specific age. I will define Jim's age as x.
Next, Carla is 5 years older than Jim. That means if Carla is 5 years older, her age would be x+5.
Then Tomy is 6 years older than Carla. That means the age would be 6+(x+5).
The sum of their three ages is 31 years old. That means we add all these ages and equal to 31.

Combine like terms and solve for x.

Then we substitute the value of x in ages to find these three people ages.
- Jim's age = x = 5
- Carla's age = x+5 = 5+5 = 10
- Tomy's age = 6+(x+5) = 6+(5+5) = 6+10 = 16.
Answer
- Jim's age = 5
- Carla's age = 10
- Tomy's age = 16