Calculate the product: (99)(0.56) =
Calculating the product of (99)(0.56) yields 55.44.
To find the product of 99 and 0.56, one must perform the multiplication, which results in 55.44. This calculation demonstrates basic arithmetic principles by combining a whole number and a decimal.
This option is incorrect because it seems to be a miscalculation that might arise from rounding or incorrectly adding the decimal. The product of 99 and 0.56 should not approximate to 99.3, as it does not reflect the correct multiplication.
This choice is incorrect as it implies that 0.56 is being added to 99 rather than multiplied. When multiplying, the correct approach is to calculate the product, which is significantly less than 99.56.
This is the correct answer as it accurately represents the product of 99 and 0.56. By performing the multiplication, we find that (99)(0.56) equals 55.44, demonstrating the proper application of basic arithmetic.
This option is incorrect because it suggests a product that is more than double the first number, which does not align with the actual multiplication of 99 and a decimal. The result of multiplying a whole number by a decimal should yield a product less than the whole number.
The correct product of multiplying 99 by 0.56 is 55.44, illustrating fundamental arithmetic principles. The other options either misrepresent the operation or result from incorrect calculations. Understanding how to multiply whole numbers by decimals is essential for accurate arithmetic results.
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