5272道题目5525 条题源记录 · 相同内容已合并
二次方程・零点与韦达定理进阶
x - 29 = (x - a)(x - 29)
Which of the following are solutions to the given equation, where a is a constant and a > 30?
I. a
II. a+ 1
II. 29
原库参考解析
二次方程・零点与韦达定理进阶
y = 76
y = x2 - 5
The graphs of the given equations in the xy-plane intersect at the point (x, y). What is a possible value of x?
原库参考解析
二次方程・零点与韦达定理基础
The function g is defined by g(x)= x2 + 9. For which value of x is g(x) = 25?
原库参考解析
二次方程・零点与韦达定理挑战
x2 - 2x - 9 = 0
One solution to the given equation can be written as 1 +
原库参考解析
二次方程・零点与韦达定理挑战
57x2 + (57b + a)x + ab = 0
In the given equation, a and b are positive constants. The product of the solutions to the given equation is kab, where k is a constant. What is the value of k?
原库参考解析
二次方程・零点与韦达定理进阶
(d-30)(d+30)-7=-7
What is a solution to the given equation?
原库参考解析
二次方程・零点与韦达定理挑战
\( y=x+9 \)
\( y=x^2+16x+63 \)
A solution to the given system of equations is (x, y). What is the greatest possible value of x?
原库参考解析
二次方程・零点与韦达定理基础
\( y=4x \)
\( y=x^2-12 \)
A solution to the given system of equations is (\( x,\ y \)), where \( x \) > 0. What is the value of \( x \)?
原库参考解析
二次方程・零点与韦达定理进阶
The function g is defined by g(x)=(x + 14)( t - x), where t is a constant. In the xy-plane, the graph of y= g(x) passes through the point (24, 0). What is the value of g(0)?
原库参考解析
二次方程・零点与韦达定理挑战
The function f is defined by \( f\left(x\right)=ax^2+bx+c \) , where a, b, and c are constants. The graph of y= f(x) in the xy-plane passes through the points (7, 0) and (-3, 0). If a is an integer greater than l, which of the following could be the value of a + b?
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二次方程・零点与韦达定理挑战
\( w^2+12w-40=0 \)
Which of the following is a solution to the given equation?
原库参考解析
二次方程・零点与韦达定理基础
\( k^2-53=91 \)
What is the positive solution to the given equation?
原库参考解析
