Let P = \(\frac{2x}{x+3}-\frac{x+1}{x-3}+\frac{3-11x}{9-x^2}\). Find the smallest integer x such that P is also an integer.
Find the smallest integer value of x such that: 2x+3>5
Find Google the least integer number x such as \(\frac{4}{x-3}\) is the integer
The number of values of x such that \(\frac{\sqrt{x}+1}{\sqrt{x}-3}\) is an integer is
Để \(\frac{\sqrt{x}+1}{\sqrt{x}-3}\in Z\)
=> \(\sqrt{x}\)+ 1 chia hết cho \(\sqrt{x}\)- 3
=> \(\sqrt{x}\)- 3 + 4 chia hết cho \(\sqrt{x}\) - 3
=> 4 chia hết cho \(\sqrt{x}\)- 3
=> \(\sqrt{x}\)- 3 thuộc Ư(4) = {1 ; -1 ; 2 ; -2 ; 4 ; -4}
Ta có bảng sau :
\(\sqrt{x}\)- 3 | 1 | -1 | 2 | -2 | 3 | -3 |
x | 2 | vô tỉ | vô tỉ | 1 | vô tỉ | 0 |
Find the least integer number x such that 4/x-3 is the integer number.
Câu 6:
The number of values of such that
is an integer is
1.If 2x-y=5 then the value of M=\(\left(x+2y-3\right)^2-\left(6x+2y\right)\left(x+2y-3\right)+9x^2+6xy\)
\(+y^2\)
2.The free coefficient in the following poly nomaial: \(\left(2x-2\right)\left(x+1\right)\left(7-x^2\right)is:\)
3.The greatest integer number x such that \(\frac{2x-1}{x-3}-1< 0\) is:
4.How many of the integer n such that satisfy the inequality \(\left(n-3\right)^2-\left(n-4\right)\left(n+4\right)< =43\) are less than 3?
5.The opposite fraction of \(\frac{x-2}{7-x}\) is:
Giải Toán Tiếng Anh đi chúng cậu!!!!
1) Find the number not equal to O such that triple its square is equal to twice of its cube.
(Write your answer as a decimal number in the simplest form)
2) If \(\frac{x}{2}-\frac{x}{6}\)is an integer. Find the following statement must be true???
toán hại não , quá hại não!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!...???
1. Determine all pairs of integer (x;y) such that \(2xy^2+x+y+1=x^2+2y^2+xy\)
2. Let a,b,c satisfies the conditions
\(\hept{\begin{cases}5\ge a\ge b\ge c\ge0\\a+b\le8\\a+b+c=10\end{cases}}\)
Prove that \(2a^2+b^2+c^2\le38\)
3. Let a nad b satis fy the conditions
\(\hept{\begin{cases}a^3-6a^2+15a=9\\b^3-3b^2+6b=-1\end{cases}}\)
Find the value of\(\left(a-b\right)^{2014}\) ?
4. Find the smallest positive integer n such that the number \(2^n+2^8+2^{11}\) is a perfect square.
The value of x such that both x and \(x+\frac{1}{x}\) are integer numbers.