Question:

Math help: radicals/square roots...?

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uhg.. ok so i got my homework on the first day of school..math of coruse >.< and well... i forgot some stuff about square roots :\

i have this question..find the sqare root of 54..so far i have this

54

7 * 8

2* 4

2*2 so i have 7*2*2*2... how would i right this as an answer? and also.. sometimes one number is squared and one isnt in the answers..how do i know which one to put the square root sign over?

another question just says, 7 *3 (both squared). and it says simplify the expression, give the exact value in simplified form.

would it be 49 * 9? then i find the square root of that? (somehow) or what exactly?...help much appreciated :]

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3 ANSWERS


  1. sqrt(54) doesn&#039;t equal 7*8

    since 54=9*6, we can rewrite it as    sqrt(9*6),

    which is the same as    sqrt(9)*sqrt(6)

    since    sqrt(9)=3,

    we can rewrite that as    3*sqrt(6)

    so th final answer is:

    3*sqrt(6)

    unless by &quot;7*8&quot; you meant sqrt(56).

    and since    56=4*14,

    you can rewrite it as    sqrt(4)*sqrt(14)

    since    sqrt(4)=2,

    you can simplify it to    2*sqrt(14)

    7^2 * 3^2 would equal 49*9,

    since 49*9 = 441, your final answer would be 441

    you dont need to take the sqare root of anything after that.


  2. 7*8 = 56 not 54 so lets try some other numbers

    _/ = square root of what follows

    _/56 = _/9*6 = _/9 * _/6

    _/9 = 3

    so _/56 = 3_/6

  3. sqrt(56) =

    sqrt(7*8) =

    sqrt(7*2*4) =

    sqrt(7*2)*sqrt(4) =

    sqrt(14)*sqrt(2)*2 =

    2*sqrt(14)

    sqrt(54) =

    sqrt(2*27) =

    sqrt(2*3*9) =

    sqrt(2*3)*sqrt(9) =

    sqrt(2*3)*3 =

    3*sqrt(2*3) =

    3*sqrt(6)

    If I am reading your second question correctly...

    sqrt((7^2)*(3^2)) =

    sqrt(7^2)*sqrt(3^2) =

    7*3 =

    21

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