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What else can I help you with?
Is f(x) x plus x plus 5 a linear function?
No, f(x) = x + x^5 in not linear.
Is f of x equals x plus x plus 5 a linear function?
Only if it's a function.
Is f9x0 equals x3-x2 plus 5 a linear function?
No, it is not.
Is y2x 5 a linear function?
If you mean: y = 2x+5 then yes it is a linear function of straight line
Is fx x x 5 a linear function?
The expression ( f(x) = x^5 ) is not a linear function. Linear functions have the general form ( f(x) = mx + b ), where ( m ) and ( b ) are constants, and the highest power of ( x ) is 1. Since ( x^5 ) has a highest power of 5, it is classified as a polynomial function of degree 5, not a linear function.
Is 5y equals 5x2-5 a linear function?
No.
When a linear equation can not be a function?
The linear equation x=5 or any other number is a vertical line. There are more than one possible answer for y. Therefore it is not a function.
What is 4x plus 25 equals x plus 10?
It is a linear equation in x. It has a solution, which is x = -5
What is 2x plus 5 equals 5?
It is a linear equation in x. The equation has the solution x = 0.
Is y2x plus 5 linear equation?
If you mean: y = 2x+5 then it is a straight line equation.
What statement correctly compares the function shown on this graph with the function y5x plus 5?
To accurately compare the function shown on the graph with the function ( y = 5x + 5 ), one would need to analyze the graph's slope and y-intercept. If the graph has a slope of 5 and a y-intercept of 5, then it is identical to the function ( y = 5x + 5 ). If either the slope or the y-intercept differs, then the graph represents a different linear function. Without seeing the specific graph, it's impossible to make a definitive comparison.
Which equation represents a linear function A) y 9 - x B) y x2 plus 1 C) y x3 plus 5 D) y x - 9?
The equation that represents a linear function is A) ( y = -x + 9 ) and D) ( y = x - 9 ). Linear functions can be expressed in the form ( y = mx + b ), where ( m ) and ( b ) are constants. Options B) and C) represent quadratic and cubic functions, respectively, due to the presence of ( x^2 ) and ( x^3 ).
