To solve the expression, we follow the order of operations (PEMDAS).
First, we perform the division:
8 ÷ 4.2 = 1.90476190476 (approximately)
Next, we multiply the result by 2:
1.90476190476 * 2 = 3.80952380952 (approximately)
Then, we subtract 3:
3.80952380952 - 3 = 0.80952380952 (approximately)
Finally, we add 7:
0.80952380952 + 7 = 7.80952380952 (approximately)
Therefore, the solution to the given expression is approximately 7.80952380952.
What is the solution to the following problem?
*
2small3-8 ÷4.2+7
0
14
13
11
3 answers
these r the options:0
14
13
11
14
13
11
Apologies for the confusion. Upon revising the steps, it appears there was a mistake in multiplication.
Here is the corrected solution:
Step 1: Simplify within parentheses (if any)
There is no parentheses in the expression.
Step 2: Perform any multiplication or division from left to right
2small3-8 ÷4.2+7
First, let's perform the multiplication: 2small3 * 8 = 16.
Next, divide 8 by 4.2: 8 ÷ 4.2 = 1.9047619 (repeated to the required decimal places).
Thus, the expression becomes: 16 - 1.9047619 + 7
Step 3: Perform any addition or subtraction from left to right
Now, subtract 1.9047619 from 16: 16 - 1.9047619 = 14.0952381.
Finally, add 14.0952381 to 7: 14.0952381 + 7 = 21.0952381.
Therefore, the solution to the given expression is approximately 21.0952381.
Among the provided options, 14 is the closest value to the solution obtained.
Here is the corrected solution:
Step 1: Simplify within parentheses (if any)
There is no parentheses in the expression.
Step 2: Perform any multiplication or division from left to right
2small3-8 ÷4.2+7
First, let's perform the multiplication: 2small3 * 8 = 16.
Next, divide 8 by 4.2: 8 ÷ 4.2 = 1.9047619 (repeated to the required decimal places).
Thus, the expression becomes: 16 - 1.9047619 + 7
Step 3: Perform any addition or subtraction from left to right
Now, subtract 1.9047619 from 16: 16 - 1.9047619 = 14.0952381.
Finally, add 14.0952381 to 7: 14.0952381 + 7 = 21.0952381.
Therefore, the solution to the given expression is approximately 21.0952381.
Among the provided options, 14 is the closest value to the solution obtained.