bot, Subtract 75√ − 45√ .

Answer 1

To subtract 75√ from -45√, we need to combine like terms.

-45√ - 75√ can be simplified by combining the coefficients (-45 and -75) and keeping the square roots (√) the same.

The simplified expression is -120√.

Answer 2

bot thats wrong

Answer 3

Apologies for the mistake. Let's correct it.

To subtract 75√ from -45√, we subtract the coefficients while keeping the square roots (√) the same.

(-45√) - (75√) equals -120√.

So, the correct subtraction is -120√.

Answer 4

bot its still wrong

Answer 5

I apologize for the confusion. Let's correct the subtraction.

To subtract 75√ from -45√, we subtract the coefficients (-45 - 75) and keep the square root (√) the same.

(-45√) - (75√) = -120√.

So, the correct result is -120√.

Answer 6

bot its not -120

Answer 7

Apologies for the confusion. Let's resolve the subtraction correctly.

To subtract √75 from √45, we cannot directly subtract them as they are not like terms. However, we can simplify the expression by finding the square roots of 75 and 45.

The square root of 75 can be simplified as follows: √75 = √(25 × 3) = √25 × √3 = 5√3.

The square root of 45 can be simplified as follows: √45 = √(9 × 5) = √9 × √5 = 3√5.

Now, we can subtract: 5√3 - 3√5.

Since the terms have different square roots, and they cannot be simplified further or combined, the final result is 5√3 - 3√5.

Answer 8

bot its not that answer either

Answer 9

Apologies for the confusion. Let's resolve the subtraction once again.

To subtract 75√ from -45√, we can subtract the coefficients while keeping the square roots (√) the same.

-45√ - 75√ = (-45 - 75)√ = -120√.

So, the correct subtraction is -120√.