To solve for the height \(\( h \)\) in the given equation:
\(\[ 60.96 \text{ sq cm} \times 4 = 3,374.18 \text{ cm} \]\)
Let's first understand the components of the equation. The equation implies that:
\(\[ \text{base area} \times \text{multiplier} = \text{total area} \]\)
Here, the base area is \(\( 60.96 \text{ sq cm} \)\), the multiplier is \(\( 4 \)\), and the total area is \(\( 3,374.18 \text{ cm} \)\).
We can set up the equation as follows to solve for \(\( h \)\):
\(\[ 60.96 \times 4 \times h = 3,374.18 \]\)
First, calculate the product of the base area and the multiplier:
\(\[ 60.96 \times 4 = 243.84 \]\)
So the equation now becomes:
\(\[ 243.84 \times h = 3,374.18 \]\)
Next, solve for \(\( h \)\) by dividing both sides of the equation by \(\( 243.84 \)\):
\(\[ h = \frac{3,374.18}{243.84} \]\)
Now, perform the division:
\(\[ h \approx 13.84 \]\)
So, the height \(\( h \)\) is approximately \(\( 13.84 \)\) cm.
