Q: What number can be added or subtracted and have the same amount?

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Yes, they can.

No. When you subtract negative numbers, they have the same effect as if you added a positive number. In this scenario as described, the only result would be a positive number.

Yes, the point is that if two terms (or sides of the equation) are equal, then they remain equal as long as you add or subtract the same amount, to or from both of them. It's very logical.

the answer is................................ -36/5.....................

18-12 = 6 and 12/2 = 6

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Rounding is closer because the amount added to one number is the same as the amount subtracted from the other number which makes the answer match exactly.

No.Two matrices A and B can be added or subtracted if and only if they have the same number of rows and columns. That is a 3 x 2 matrix can be added or subtracted only with another 3 x 2 matrix.

We can only add or subtract fractions if they have the same denominators

if two forces act in same direction they r added and if they act in opposite direction they r subtracted

Yes, they can.

The denominator (bottom number) must be the same for all the fractions being added or subtracted together.

Forces can be added or subtracted when they act in the same or opposite directions, respectively, on an object. When forces are added, their magnitudes combine to produce a net force on the object. When forces are subtracted, their magnitudes are compared to determine the resultant force acting on the object.

No. When you subtract negative numbers, they have the same effect as if you added a positive number. In this scenario as described, the only result would be a positive number.

yes ,meters and kilometers be added and subtracted. but ,for this we have to convert from one form to another .1 km =1000 m. convert 1 km into 1000 meter and then it can be added and subtracted.

32 - 2n, if n was added to the smaller of the original two. 32 + 2n, if n was added to the larger of the original two.

When a quantity is subtracted or added from both sides of an inequality, the true difference in value is varied thereby changing the direction of the inequality, but when rather than subtracted or added it is multiplied or divided, it preserves the true difference in value thereby facing the same direction as the initial inequality.

The "same change" rule states that when two numbers are added or subtracted by the same amount, the result remains the same. For example, adding 5 to both 10 and 15 results in 15 and 20, respectively, which maintains a difference of 5.