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In this case it would mean 1.5 divided by 3. 1.5 3 = 0.5. Therefore it is important that a question is given in such a way that there is no confusion about what is being asked. It is 2 1.5 divided into 3 is the same as saying: 3/1.5 Now simplify: 3/1.5= (3*10)/ (1.5*10)=30/15=2 where I multiplied denominator and numerator with 10 to get rid of ...
What is 0.75 divided by 1.5? ... (15*0.5)/15=0.5# Answer link. Related questions. How do you divide ...
For 0.2, the tenths place, 2, is divided by 10: 2 10, which reduces to 1 5 (alternatively, 0.2 ⋅ 10 10 = 2 10 = 1 5). To convert from fractions to decimals, use division. For 1 5, divide 1 by 5 (demonstrating long division is kind of difficult on Socratic, however) which equals 0.2. (Other examples: 3 7 = 0.4286, 9 8 = 1.125) Answer link.
What is ½ divided by 0.05? Algebra Properties of Real Numbers Division of Rational Numbers. 1 Answer
Explanation: Billie walks 1.5 miles in half an hour. What is Billie's walking speed in miles per hour? In general speed = distance time. So in this case speed = 1.5 miles 0.5 hours = 3 miles hour. (see below for one possibility) Billie walks 1.5 miles in half an hour.
So it becomes: 21 2 ÷ 3 2. There's a quicker way (if you see it). You may double both numbers (to get rid of the halves), and the answer will be the same: = 10.5 1.5 × 2 2 = 10.5 ×2 1.5 × 2 = 21 3 = 7. First you write both numbers as proper fractions 10.5=10 1/2=20/2+1/2=21/2 1,5=1 1/2=2/2+1/2=3/2 So it becomes: 21/2div3/2 Since division by ...
0.05 = 1/20 When you divide a number by a fraction, you multiply that number by the reciprocal of the fraction (1 divided by the fraction or flipping the fraction). 1/(1/20) =1*(20/1) =20 1 divided by 0.05 can be written as the following fraction: 1/0.05 Multiplying the numerator and denominator by 100, we get: (1*100)/(0.05*100) =100/5 =20
One rational number (*dividend*) can be divided by another rational number (*divisor*) getting the third rational number (*quotient*) as a result if a *divisor* is not equal to 0. To properly describe this operation we have to start from the definition of rational numbers. By definition, rational number a/b (where a and b are integers and b is not 0) is a number, which, when multiplied by b ...
How do you write numerical values of expressions written in scientific notation? If the power is positive, move the decimal point to the right, but if the power is negative, then move the decimal point to the left. Let us look at the following examples. Examples. #1.2345 times 10^3=1234.5#. #1.2345 times 10^7=12345000#.
0.005g ⋅ 103 mg 1g = 5 mg. Since this represents the number of milligrams of solute present for every 1 mL of the solution, you can say that the solution has a concentration of. concentration = 5 mg mL−1 −−−−−−−−−−. The answer is rounded to one significant figure. Answer link. "5 mg mL"^ (-1) The solution's mass by ...