Examples of using Divide both sides in English and their translations into Hungarian
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Computer
Divide both sides by 2.
To isolate the x, let's just divide both sides by 3!
Divide both sides by 75000.
Now here, I could just say, let me divide both sides by the coefficient 5 over 12.
Divide both sides by negative 21!
So we're going to have to divide both sides of the equation by negative 13.
Divide both sides by 2 and you get x is equal to 17.
But once you have this set up,and this just becomes a compound inequality, divide both sides of this equation by 7, you get x is less than or equal to negative 3.
Divide both sides by 2 and you get y is equal to 24.
You get, in this case, x is greater than-- you don't have to swap the inequality, because we're dividing by a positive number-- negative 58 over 2is negative 29, or, here, if you divide both sides by 2, or, x is less than negative 34.
And then divide both sides by 2!
Divide both sides by 5. x is greater than negative 2.
X is equal to 16, divide both sides by 2, we get x is equal to 8.
Divide both sides by 5, you get x is less than 4/5.
So, you have 99x= 70.7. And then we can divide both sides by 99; you could see that also something strange is happening because we still have a decimal, but we can fix that up in the end. So.
Divide both sides by 2, you get x is equal to 7 over 2.
And divide both sides by negative 2 and you get p is equal to 9.
Let's divide both sides by 15 just to make it clear what I'm doing!
Divide both sides by nine, and you get left with x is equal to eleven over nine.
Divide both sides by 0.7, so you get x is equal to 12.60 divided by 0.7.
Divide both sides by 3 and you get x is equal to 9/3 or x is equal to 3.
Or divide both sides of this by 8, and you're left with r has to be greater than 3/8.
Divide both sides by 0.7, and then we got x, the full price of six guavas, is$eighteen, or that's$three per guava or$six for two.
We can divide both sides by 99, and we are left with x= 36/ 99 and both the numerator and the denominator is divisible by 9, so we can reduce this.
Divide both sides by 6, you get x is equal to 21 over 6, or if you divide the numerator and the denominator by 3, you get 7 over 2.
Dividing both sides by 2.
That was the whole point behind dividing both sides by 3!
We can do this by dividing both sides of the equation by.
Oh, sorry, what if I multiply both sides by 1/2 or another way is dividing both sides by 2?
Now I can multiply both sides of this equation by 1/5,which is the same thing as dividing both sides by 5.