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First determine whether the equation is a direct variation or a regular equation. 1. Direct Variations in inverse can be solved in the following. y=6x switch y with x ---> x=6y solve for y 2.Regular equations in inverse can be solved in the following. y=-2x-10 switch y with x----> x=-2y-10 add 10---> x+10=2y solve for y
Can't help as I have the same problem with my left hand indicator. Dealer ship useless and have tried changing switch unit and another has checked fuse connections which has solved it but short-term only. If you get an answer please post it on here and if I find the answer I will do the same ive had the same problem to solve it all i did was clean out the indicator stalk and it hasn't happend since Constant indicating: I managed to take of the housing aroud the stearing column and then removed the indicator switch it's self i blew it out with some aresol compressed air and put it all back and haven't had a problem since - Touch Wood - that was about 2 months ago. Hope this helps.
No, there's no reason to do so, switching in this case will win half of the time, exactly like sticking to the initial choice. This Monty Hall problem variant is called the "Monty Fall" or "Ignorant Monty" variant. The possible scenarios which made switching win more often in the original Monty Hall problem, correspond in this variant to the scenarios where the randomly opened door revealed the car (and as such are not considered here).
Algebraic inequalities can be solved in the same fashion as algebraic equations. The goal here, as in algebraic equations, is to isolate the variable. The one thing to remember, however, is that when dividing or multiplying both sides by a negative number, one must switch the inequality sign.
The commutative property of addition is a fact that proves an answer is the same even if you switch the 2 numbers in the addition problem around. This only works with addition.