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The sum of two decimal numbers greater than 0.5 will always be greater than 1

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8y ago

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Is it ture or false the sum of two decimals greater than 0.5 is always greater than 1?

True, as for example 0.6+0.7 = 1.3


What 2 decimals make the sum greater than 1?

3.5 and 7.9846 are two. Their sum is 11.4846 is greater than 1.


If you add 45.3 and 3.21 should the sum be greater or less than 48 decimals?

It is greater than 48. 45.3 + 3.21 = 48.51


Is this true or false the sum of two decimals less than 1 is always less than 1?

No it is always 5 now get away dummy im to busy


Is the sum of two numbers always greater than the larger number?

Not always, if the smaller number is 0 or a negative number. Then their sum will be equal or less than the greater number.


True or False the sum of 2 decimals less than 1 is always less than 1?

false 0.6+0.6=1.2>1


The sum of two numbers is greater than either number?

The sum of two numbers will almost always be greater than either number. The only exception would be when dealing with two negative numbers.


Is the sum of the measure of an acute angle and the measure of an obtuse angle always greater than 180 degree?

Not not always since an obtuse angle is always greater than 90 degrees and an acute angle is always less than 90 degrees.


What statement is always true regarding the the sum of an acute angle and an obtuse angle?

The sum is greater than 90 degrees and less than 270 degrees.


The sum of the lengths of any two sides of a triangle is always?

Greater than the third side


Is the product of two positive numbers greater than the sum of the two numbers?

Not always, but most of the time.


Is the sum of any two angles of a triangle always greater than the third angle. if not why?

Yes, the sum of any two angles of a triangle is always greater than the third angle. This is due to the triangle inequality theorem, which states that the sum of the measures of any two angles in a triangle must exceed the measure of the third angle. This ensures that the angles are within the constraints of Euclidean geometry, where the total sum of angles in a triangle is always 180 degrees. Thus, if you take any two angles and add them together, they will always be greater than the remaining angle.