solve this question fast plz
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Answer:
5/63-|-6/21|= 5/63-6/21=5-18/63=-13/63
Raja395:
minus into minus = plus
modulad negative into positive
modulas ka ye equation hai
No
Modulus Nahi hai
|x| Now this is Modulus of x
But, it was a bracket. (x) or [x].
Agar Modulus hai to you are Absolutely correct
tanks
No problem, Mention not. :)
Answered by
1
{Sorry, if there is any modulus, because it doesn't seem like that.
|x| → modulus of x
But, is seems to be a bracket, (x) or [x].
}
First of all Take the LCM of Denominator, that is, LCM of 21 and 63 = 63 itself.
Now, (5/63) - (-6/21)
= [ 5*1 - (-6*)3]/63
★EXPLAINATION:–
Divide the denominator of 1st fraction, that is (5/63) → Denominator=63 by the LCM, it gives you 1, and then multiple it by the Numerator.
→(5 * 1)
Similarly, divide the Denominator of 2nd fraction, that is (-6/21) → Denominator=21 by the LCM (=63), it gives you 3, and then multiply it by the Numerator.
→ (-6 * 3)
Now, Solve it.
(5/63) - (-6/21)
= [ 5*1 - (-6*)3]/63
= (5 + 18)/63
= 23/63
Thankyou!!!
|x| → modulus of x
But, is seems to be a bracket, (x) or [x].
}
First of all Take the LCM of Denominator, that is, LCM of 21 and 63 = 63 itself.
Now, (5/63) - (-6/21)
= [ 5*1 - (-6*)3]/63
★EXPLAINATION:–
Divide the denominator of 1st fraction, that is (5/63) → Denominator=63 by the LCM, it gives you 1, and then multiple it by the Numerator.
→(5 * 1)
Similarly, divide the Denominator of 2nd fraction, that is (-6/21) → Denominator=21 by the LCM (=63), it gives you 3, and then multiply it by the Numerator.
→ (-6 * 3)
Now, Solve it.
(5/63) - (-6/21)
= [ 5*1 - (-6*)3]/63
= (5 + 18)/63
= 23/63
Thankyou!!!
modulas hi na taa
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