Which statement correctly compares 4⋅10−10 and 3⋅[44−3⋅(6+6)]? a.4⋅10−10=3⋅[44−3⋅(6+6)] b.4⋅10−10< 3⋅[44−3⋅(6+6)] or c. 4⋅10−10> 3⋅[44−3⋅(6+6)]

In order to find the answer, we firstly have to solve both expressions:

For the first expression:

4(10)−10 = 40-10=30

For the second expression (taking into account that the order to solve is: the parenthesis first, then the square bracket and finally the braces or curly brackets if there  is any):

3[44−3(6+6)]=3[44−3(12)]= 3[44−36]= 3[8]=24

Comparing the results of both expressions we know the first is greater than the second:

Therefore, the right answer is c:

4(10)−103[44−3(6+6)]

there are no answer choices

step-by-step explanation:

actually your concept is wrong

step-by-step explanation:

150% of x =300

150x=300×100

x=(300×100)÷150

x=200