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 (12 \div 3), you divide 12 by 3. The result is 4, so (12 \div 3 = 4).
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