Let's evaluate each statement regarding the area of a parallelogram:
-
The area can be found by using the formula \(bh\).
True. The area of a parallelogram is calculated by multiplying the base (b) by the height (h). -
The area can be found by using the formula One-half \(b h\).
False. This formula is used for the area of a triangle, not a parallelogram. -
The area can be found by using the formula \(s^2\).
False. This formula is used for the area of a square, not a parallelogram. -
The expression \((6.1)(3.6)\) can be used to find the area.
True. If 6.1 is the base and 3.6 is the height of the parallelogram, then \((6.1)(3.6)\) gives the area. -
The expression One-half \((6.1)(3.6)\) can be used to find the area.
False. This expression would give you half the area, which is not correct for a parallelogram. -
The expression \((6.1)^2\) can be used to find the area.
False. This expression calculates the area of a square where all sides are equal, not a parallelogram. -
The area is 10.98 square meters.
False. To calculate the area using the expression \((6.1)(3.6)\), you would do \(6.1 \times 3.6\), which equals 21.96. -
The area is 21.96 square meters.
True. The area is indeed \(6.1 \times 3.6 = 21.96\) square meters.
In summary, the true statements are:
- The area can be found by using the formula \(bh\).
- The expression \((6.1)(3.6)\) can be used to find the area.
- The area is 21.96 square meters.