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We have:
⇒a=2017n−2016b⇒a=2017n−2016b
We have: 2a+2015b=2(2017n−2016b)+2015b=2.2017n−2017b⋮2017
We have:
⇒a=2017n−2016b⇒a=2017n−2016b
We have: 2a+2015b=2(2017n−2016b)+2015b=2.2017n−2017b⋮20172a+2015b=2(2017n−2016b)+2015b=2.2017n−2017b⋮2017
Same as above. We hava: ⎧⎪ ⎪ ⎪ ⎪ ⎪ ⎪⎨⎪ ⎪ ⎪ ⎪ ⎪ ⎪⎩3a+2014b=3.2017n−2.2017b⋮20174a+2013b=4.2017n−3.2017b⋮2017...2015a+2b=2015.2017n−2014.2017b{3a+2014b=3.2017n−2.2017b⋮20174a+2013b=4.2017n−3.2017b⋮2017...2015a+2b=2015.2017n−2014.2017b
So that: A⋮2017.2017...2017A⋮2017.2017...2017
⇒A⋮20172014
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We have : x < -0.8 ⇒ x + 0,8 < 0 ⇒|x + 0.8| = -(x + 0.8)
x < -0.8 ⇒ x < 25 ⇒ |x - 25| = 25 - x
Candle A = -(x + 0.8) - (25 - x) + 1.9
= -x + 0,8 - 25 + x + 1,9
= -x + x - 0,8 - 25 + 1,9
= -25,8 + 1,9
A = -23,8
A = -x - 0.8 - 25 + x + 1.9
A = -23.9
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a) With 2x + 3 = x + 2
=> 2x - x = 2 - 3
=> x = -1
With 2x + 3 = -(x + 2)
=> 2x + 3 = -x - 2
=> 2x + x = -2 - 3
=> 3x = -5
=> x = −53
So x = -1 and x = −53
b) We have :
A = |x - 2006| + |2007 - x| ≥ |x - 2006 + 2007 - x| = |1| = 1
⇔{|x−2006|≤0|2007−x|≤0⇒{x=2006x=2007
So when x = 2006 ; 2007 then value of A smallest
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We have : (x + 2)(x + 2) = 24(x + 2)(x + 2) = 24
⇒x2 + 4x + 4 =24
=> x2 + 4x = 20
=> x(x + 4) = 20
=> x ,x + 4 thuộc Ư(20) = {1;2;4;5;10;20}
When x = 1 thì x + 4 = 20 => x = 16
Not yes value satisfies
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Number of female students is :
40 x \(\dfrac{2}{5}\)= 16 ( student )
Number of male students is :
40 - 16 = 24 ( student )
Answer : 24 student
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Number of terms is :
( 1000 - 1 ) : 2 + 1 = 500,5
The sum is :
( 1000 + 1 ) x 500,5 : 2 = 250500,25
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You have:
(x+1).(1+1999)=4000
(x+1).2000=4000
x+1=4000:2000
x+1=2
x=2-1
x=1
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You have abcabc=abc.1001
=abc.91.11
Thus,abcabc is divisible by 11.
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You have:300=22.3.52
The number of integer factors 300 have is:
\(2.[\left(2+1\right).\left(1+1\right).\left(2+1\right)]=36\)
Answer:36.
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100 + 500:5-40
=100+100-40
=200-40
=160
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\(\dfrac{5}{8}+\dfrac{9}{8}=\dfrac{5+9}{8}=\dfrac{14}{8}=\dfrac{7}{4}\)
\(\dfrac{6}{7}-\dfrac{3}{7}=\dfrac{6-3}{7}=\dfrac{3}{7}\)