Mathematics is an essential part of everyday life. Solving equations and understanding relationships between variables can help us in real-world scenarios. This article will analyze a simple algebraic problem involving a turtle and a rock.
Breaking Down the Problem
We are given two scenarios to determine the height of a turtle. Let’s define our variables:
H represents the height of the rock.
T represents the height of the turtle.
Given Information
When the turtle is standing beside the rock, the height of the rock is given by: H = 200 + T
When the turtle is placed on top of the rock, the total height is: H + T = 230
Solving for T
Now, we substitute the first equation into the second equation:
(200 + T) + T = 230
Simplifying the equation:
200 + 2T = 230
2T = 230 – 200
T = 30/2 = 15 cm
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Assume – Rock height = a, Turtle height = b
Given = a-b = 200 & a+b = 230
Solving —
(a-b)+(a+b) = (200+230)
2a = 430
a = 430/2 = 215
Hence turtle height = a-b = 215-200 = 15
Mountain + Turtle = 215+15 = 230.
This analysis of problem solving & the Answer is not correct.
El resultado está errado, la altura de la tortuga es 15 cm.
The answer is wrong, the turolense height is 15 cm.