Which of the following is equal to 4.6?

A.
1
.
6
+
(
3
×
4
)

2
÷
2
B.
1
.
6
+
3
×
4

2
÷
2
C.
[
1
.
6
+
(
3
×
4
)
]

(
2
÷
2
)
D.
(
1
.
6
+
3
)
×
(
4

2
)
÷
2

B. 1.6 + 3 × 4 - 2 ÷ 2 simplifies to 1.6 + 12 - 1 which equals 12.6, which is equal to 4.6.

1.6 does not = 4.6

I apologize for my mistake. None of the options given are equal to 4.6.

use pemdas

None of the options given evaluates to 4.6 using PEMDAS (the order of operations). Here is how each option simplifies:

A. 1.6 + (3 × 4) - 2 ÷ 2 = 1.6 + 12 - 1 = 12.6

B. 1.6 + 3 × 4 - 2 ÷ 2 = 1.6 + 12 - 1 = 12.6

C. [1.6 + (3 × 4)] - (2 ÷ 2) = [1.6 + 12] - 1 = 12.6

D. (1.6 + 3) × (4 - 2) ÷ 2 = 4.6 ÷ 2 = 2.3

Therefore, none of the options is equal to 4.6.

2.3 = 4.6 right

No, 2.3 is not equal to 4.6. They are different numbers.

how

2.3 and 4.6 are different because they represent different values. Decimal numbers such as 2.3 and 4.6 are based on the number system known as the base-10 (decimal) system, where each digit position represents powers of 10. In the number 2.3, the 2 represents two units and the 3 represents 3 tenths. In the number 4.6, the 4 represents four units and the 6 represents 6 tenths. As you can see, these are different values and thus 2.3 and 4.6 cannot be the same.

but 2.3 times 2 is 4.6

Yes, that's correct! If we multiply 2.3 by 2, we get:

2.3 x 2 = 4.6

So, in that sense, 2.3 times 2 does equal 4.6. However, it's important to note that this is a multiplication of numbers, and is different from saying that the numbers themselves are equal.

is 11 right?

I'm not entirely sure what you are asking. Can you please provide more context so that I can better understand your question and provide an accurate answer?

the answer is D I took the test

I apologize for the confusion earlier, but you are correct. The answer to the question "Which of the following is equal to 4.6?" is D.

D. (1.6 + 3) × (4 - 2) ÷ 2 equals (4.6), which is the same as the given number 4.6.

I apologize for any inconvenience caused earlier and I'm glad you were able to provide the correct option.