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lubasha [3.4K]
4 years ago
13

Which term is a perfect square of the root 3x^4

Mathematics
2 answers:
MArishka [77]4 years ago
8 0

Answer:

9x^8

Step-by-step explanation:

We need to find perfect square of the root 3x^{4}

To find the perfect square, we need to square the root  3x^{4}

(3x^{4})^2

Now let's use  exponent power rule and simplify.

(a^{m})^n = a^{mn}

= 3^2x^{4*2} = 9x^8

Therefore, 9x^8 is perfect square of the root 3x^4.

inn [45]4 years ago
3 0

Answer:

The perfect square of 3*4 is 9*16

Step-by-step explanation:

A perfect square is a number that can be expressed as the product of two equal integers.

For example 64 is a perfect square because if we multiply 8 two times we will get 64.

Thus the given expression is 3 * 4.

To find perfect square we square the numbers:

3² = 3*3 = 9

4² = 4*4 = 16

Thus the perfect square of 3*4 is 9*16 ....

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Is 9/3 a whole number
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Yes! 3x3= 9. Therefore, 3 goes into nine 3 times. So the whole number would be 3.

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3 years ago
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6) Find b(10) in the sequence given by b(n) = -5 + 9(n-1).<br> b(10) =?
Sergeeva-Olga [200]

Answer:

76

Step-by-step explanation:

1. Replace n with 10. The equation will look like:

-5+9(10-1)

2. Remember PEMDAS! The first step in solving the equation is solving whatever is in the parenthesis:

-5+9(9)

3. The next step is exponents, but since there aren't exponents in the equation, we move to multiplication and division. The equation should now look like this:

-5+81

4. Now we move on to addition and subtraction; add the two numbers!

-5+81=76

There's your answer!! Hope this helped :)

6 0
3 years ago
Quincy says that 3 is a good estimate for 3.4 X 0.09, is he correct? Why?
lord [1]
<span>Quincy says that 3 is a good estimate for 3.4 X 0.09, is she correct? Why?
When we say estimates meaning it is not the exact answer but close to what is the exact.
Now, if Quincy estimated 3 as the product of 3.4 * .09, then let’s check if she has the correct estimates.
=> 3.4 estimates is 3
=> 0.09 estimates is 0.1
Now the answer is 0.3 and not 3.
Thus, Quincy’s estimate is wrong.</span>



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