Answer:
Simplifying the radical expression [tex]\sqrt{735}[/tex] we get [tex]\mathbf{7\sqrt{15}}[/tex]
Write your answer as a number a*sqrt(b)
[tex]\mathbf{7\sqrt{15}}[/tex]
What is the sum of a and b?
We can't find the sum of a and b.
Step-by-step explanation:
We need to simplify completely the radical expression [tex]\sqrt{735}[/tex]
First we need to find prime factors of 735
Prime factors of 735 are: 3x5x7x7
Solving:
[tex]\sqrt{735}\\=\sqrt{3\times 5 \times 7 \times 7} \\=\sqrt{3\times 5 \times 7^2}\\=\sqrt{7^2}\sqrt{3\times 15}\\=7\sqrt{15}[/tex]
So, simplifying the radical expression [tex]\sqrt{735}[/tex] we get [tex]\mathbf{7\sqrt{15}}[/tex]
Write your answer as a number a*sqrt(b)
[tex]\mathbf{7\sqrt{15}}[/tex]
What is the sum of a and b?
We can't find the sum of a and b.
