To simplify the expression (\frac{3 \sqrt{t^4}}{6 \sqrt{t^4}}), first note that (\sqrt{t^4} = t^2). This allows us to rewrite the expression as (\frac{3t^2}{6t^2}). Since (t^2) is common in both the numerator and denominator, it cancels out, resulting in (\frac{3}{6}), which simplifies to (\frac{1}{2}). Thus, the final simplified expression is (\frac{1}{2}).
72xy^(3)
It simplify to 1
To simplify the expression -1 3, we can interpret it as -1 multiplied by 3. This yields -3. Therefore, the simplified form is -3.
To simplify the expression 4 - (-3), you need to remember that subtracting a negative number is the same as adding its positive counterpart. Therefore, 4 - (-3) becomes 4 + 3. Adding these together gives you 7, so the simplified expression is 7.
To simplify the expression (3 - 5(a - 4)), first distribute the (-5) across the terms inside the parentheses: (3 - 5a + 20). Then, combine the constant terms (3 + 20) to get (23 - 5a). Therefore, the simplified expression is (23 - 5a).
1 over a^5b^3
72xy^(3)
11+(7-3)2=
4-3 = 1
- - x + 3 = x + 3
It simplify to 1
To simplify the expression -1 3, we can interpret it as -1 multiplied by 3. This yields -3. Therefore, the simplified form is -3.
3x+3-2x=3 x+3=3 x-0
To simplify the expression 4 - (-3), you need to remember that subtracting a negative number is the same as adding its positive counterpart. Therefore, 4 - (-3) becomes 4 + 3. Adding these together gives you 7, so the simplified expression is 7.
To simplify the expression (3 - 5(a - 4)), first distribute the (-5) across the terms inside the parentheses: (3 - 5a + 20). Then, combine the constant terms (3 + 20) to get (23 - 5a). Therefore, the simplified expression is (23 - 5a).
(3+2i)-(3+2i)
2b