To find percents, divide the whole by 100 and multiply by percent rate. For this question, the example problem and solution will be:Problem: find 14 percent of 1600Solution: 1600 / 100 * 14 = 16 * 14 = 224
0.5 To change a fraction into a decimal you must divide the top number by the bottom number. so your problem would be 6 divided by 12. so you long divide to get the answer of 0.5
16
4m + 12 = 604m + 12 -12 = 60 -12 (1st subtract 12 from both sides)4m = 484m/4 = 48/4 (now divide both sides by 4 to solve for m)m = 12
7b divide by 12 will equal 4.2 if b = 7.2
It depends on what the problem is!
The solution to 12-4 to the 2 power, divided by 2 is equal to 4.
12 / 3 = 0.25 = 25% 3 is 25% of 12.
You divide by 12.You divide by 12.You divide by 12.You divide by 12.
To find percents, divide the whole by 100 and multiply by percent rate. For this question, the example problem and solution will be:Problem: find 14 percent of 1600Solution: 1600 / 100 * 14 = 16 * 14 = 224
to do this problem, you would divide 12 by 50 and multiple the answer by 100. So 12/50 = 0.24 x 100 = 24%
Divide by 12 (or multiply by 0.833...). The problem with the second option is that it is a non-terminating (infinite) decimal.
In mathematics, a "quotient" is the solution to a multiplication problem. For example, in the equation "3 times 4 equals 12" (3x4=12), the quotient is "12".
0.5 To change a fraction into a decimal you must divide the top number by the bottom number. so your problem would be 6 divided by 12. so you long divide to get the answer of 0.5
There are 4 numbers between 0 and 3. Had this been a permutation problem, the answer would be 4!/2!=4*3=12, but this is a combinations problem. Since the duplicates (12 vs 21) come in pairs of 2, we divide the permutaions solution by 2!. Since 2! is just 2, 12/2 = 6 combinations in total.
3 items for 100.how many does 12 items cost?
3,123.36 ft Algebraic Steps / Dimensional Analysis Formula 952 m*100 cm 1 m*1 in 2.54 cm*1 ft 12 in=3,123.35958 ft Direct Conversion Formula 952 m*1 ft 0.3048 m=3,123.35958 ft