write 3/4 as a percent?

a. 0.75%

b. 7.5%

c. 75%

d. 34%

Comments

  • It's C. And to help you understand the process.

    1. Divide 3 by 4 which produces 0.75

    2. Multiply the result by 100 and append the % symbol

    so

    3/4 = 0.75

    0.75 * 100 = 75

    75%

  • use this it mght help

    Let's be careful with our terminology, first: you mean dividing the

    numerator BY the denominator! A lot of kids get that wrong.

    The basic reason is that division is really what fractions are all

    about. In a very real sense, we can say that a fraction is simply a

    division we haven't bothered to perform yet, a division problem frozen

    in time.

    We write "3/4" to mean "I want to divide 3 by 4, but I don't want to

    do the work just yet, so I can simplify the work before I finish up."

    That's why we use the virgule "/" or the horizontal fraction bar to

    signify division in more advanced math (and in computer programming

    languages), rather than the old-fashioned obelus.

    Let's go back to the basics of fractions to see why I can say this.

    What are fractions? The essence of a fraction is a division, a

    breaking into pieces. Take a whole object and divide it into 5 (equal)

    pieces; each piece is 1/5. We've divided 1 by 5, just as we divide 10

    by 5 by dividing a set of 10 things into 5 parts, each of which

    consists of 2 objects. So 1 divided by 5 is 1/5; and 10 divided by 5

    is the fraction 10/5, which simplifies to 2.

    Likewise, we can divide 2 pies into 5 parts by dividing each pie into

    5 parts (fifths) and taking 2 of them at a time: 2 divided by 5 is

    2/5. The denominator represents the number of parts we divide each

    whole into (a divisor); the numerator represents a multiplier, the

    number of parts we have.

    Let me repeat that, because it's easy to miss: 2/5 MEANS 2 divided by

    5. The fraction IS a division.

    Now look at the operations on fractions. When we multiply by a

    fraction, we're really dividing: 1/2 * 10 is half of ten, or ten

    divided by 2, or 10/2 again. Fractions mean division.

    So when we want to convert a fraction to an ordinary (decimal) number,

    all we're really doing is waking up a division problem that has been

    in suspended animation, and letting it continue: "Where was I? Oh,

    yeah ... 3 divided by 4 ... that's 0.75."

    Here's another approach to the whole thing, focusing more on the

    decimals themselves. A (terminating) decimal can be thought of as a

    way to represent a fraction whose denominator is a power of ten. So

    when we convert 3/4 to a decimal, we are looking for an equivalent

    fraction whose denominator is, say, 100:

    fraction decimal

    3 ?

    --- = ---

    4 100

    How do we do that? We have an object divided into 100 parts, and need

    to know how many of them make 3/4 of the object. To do that, we can

    multiply 100 by 3/4. But that is 300/4, and we can simplify that by

    dividing both the numerator and the denominator by 4:

    300 300 divided by 4 75

    --- = ---------------- = -- = 75

    4 4 divided by 4 1

    So 3/4 = 75/100, or 0.75 - and we found the 75 by dividing 300 by 4,

    which is exactly what you are doing when you divide 3 by 4 and put in

    the decimal point where it belongs, two places from the right.

    I hope one of these ideas will help.

  • 3/4=

    x/100=

    75/100=

    75%=

    c

  • 75%. This is 75/100 written out.

    Think of a dollar = 4 quarters. 3/4 of a dollar would be 3 quarters. Hope that helps

  • 3/4 = .75

    Multiply that by 100 to convert to percent, therefore:

    .75*100=75%.

    Your answer is C.

  • 3/4 * 100 = 75%

    Glad to helps! ^_^

  • = 3/4(100%)

    = (3/[4/4])(100%/4)

    = 3(25%)

    = 75%

    Answer: c. 75%

  • C. 75%

    That's kind of an easy one...

  • c

    .....I remember telling somone I had a quater tank of gas left one time when they asked me about it, and they responded with: "come on now, you know I don't understand fractions" I almost crashed the car I was so dumbfounded...

    sorry... this question just reminded me of that... /end flashback

  • 75% ...gud question ... wid confusing options!

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