With the available data, the stopping distance - sum of thinking distance and breaking distance - can be modelled by a quadratic function. It is as follows:Stopping Distance Thinking Distance Breaking DistanceIf the stopping distance = d and the speed = v, d = 0.044v2 + 1.1v ...
Step 1 :Enter a quadratic function in terms of x. f(x) =Random Step 2 :Choose a command relating to the function f(x) you entered above. Factorf(x). Go Solvef(x) = 0by : (i)Factoring the quadratic. Go (ii)Using the quadratic formula. ...
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In this case, we were asked for the x-intercepts of a quadratic function, which meant that we set the function equal to zero. So we're good to go. Our starting point is this equation: 4x2 − 2x − 5 = 0 Advertisement Now, contrary to everything we've learned before, we're...
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Factored Form of the Quadratic Function: y = a(x-r)(x-s) or f(x) = a(x-r)(x-s) ex) x-intercepts (2 , 0) and ( 4 , 0) or x-int = 2 and 4 (assumption is y = 0) Notice: 2 and 4 are the values subtracted in the equation **So, in the factored form “r” an...
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