Simplify the expression: 4 times Start Root 18 End Root plus 5 times Start Root 32 End Root
For connexus peeps the 4/4 answers are
b
a
c
a
Sorry... my answer above got way to zellus with the html language (I mis inputted your question). Here is the correct solution : )
4 √ 18 + 5 √ 32
=4√(9x2) + 5√(16x2)
= 4x3√2 + 5x4√2
= 12√2 + 20√2
= 32√2
LittleRunaway- shut up.
You have entire radicals that need to be turned into mixed radicals (then you have to collect like terms : )
4 √ 18 x √18 + 5 √ 32
=4√(9x2) + √2 (9x2) + 5√(16x2)
= 4x3√2 + 3√2 + 5x4√2
= 12√22 + 3√2 + 20√2
= 35√2
THANK YOU BOOM answer
boom answer is correct!
boom answer is right
THANK U BOOM ANSWER!!!!!!!
To simplify the expression 4√18 + 5√32, we can simplify each square root separately and then add the results together.
First, let's simplify √18. To do this, we need to find the largest perfect square that divides 18. In this case, it is 9.
√18 = √(9 * 2) = √9 * √2 = 3√2
Now let's simplify √32. Again, we need to find the largest perfect square that divides 32. In this case, it is 16.
√32 = √(16 * 2) = √16 * √2 = 4√2
Now we can substitute the simplified values back into the original expression:
4√18 + 5√32 = 4(3√2) + 5(4√2)
Next, we can distribute the coefficients:
4(3√2) + 5(4√2) = 12√2 + 20√2
Finally, combine like terms:
12√2 + 20√2 = (12 + 20)√2 = 32√2
So, the simplified expression is 32√2.