The expression "triple 4" means to multiply 4 by 3, which equals 12. Then, "add 7 times 7" refers to adding 49 (since 7 times 7 equals 49) to the result. Therefore, the final calculation is 12 + 49, which equals 61.
To write the expression for double 2 and then add 5, you first calculate double 2, which is (2 \times 2 = 4). Then, you add 5 to this result: (4 + 5). The complete expression is ( (2 \times 2) + 5 ), which simplifies to 9.
To write the expression "4 more than 6 times a number," you would start by writing the mathematical operation for "6 times a number," which is 6x. Then, you would add 4 to this result to get the final expression. Therefore, the expression can be written as 6x + 4.
1/4 + 2x
To write the expression for doubling 2 and then adding 5, you first multiply 2 by 2, which gives you 4. Then, you add 5 to that result. The full expression can be written as ( (2 \times 2) + 5 ), which simplifies to ( 4 + 5 ), resulting in 9.
An expression of 4 as a factor 5 times can be written as (4 \times 4 \times 4 \times 4 \times 4) or simply (4^5). This represents multiplying 4 by itself four additional times, resulting in (1024).
To write the expression for double 2 and then add 5, you first calculate double 2, which is (2 \times 2 = 4). Then, you add 5 to this result: (4 + 5). The complete expression is ( (2 \times 2) + 5 ), which simplifies to 9.
To write the expression "4 more than 6 times a number," you would start by writing the mathematical operation for "6 times a number," which is 6x. Then, you would add 4 to this result to get the final expression. Therefore, the expression can be written as 6x + 4.
1/4 + 2x
To write the expression for doubling 2 and then adding 5, you first multiply 2 by 2, which gives you 4. Then, you add 5 to that result. The full expression can be written as ( (2 \times 2) + 5 ), which simplifies to ( 4 + 5 ), resulting in 9.
An expression of 4 as a factor 5 times can be written as (4 \times 4 \times 4 \times 4 \times 4) or simply (4^5). This represents multiplying 4 by itself four additional times, resulting in (1024).
To express "7 times a number increased by 4" mathematically, you would write it as 7x + 4, where x represents the unknown number. This expression indicates that you multiply the number by 7 and then add 4 to the result. So, if the number is 5, the expression would be 7(5) + 4 = 35 + 4 = 39.
You can achieve 23 using four fours with the expression: ( (4 \times 4) + (4 / 4) ). Here, ( 4 \times 4 ) equals 16, and ( 4 / 4 ) equals 1. When you add them together, ( 16 + 1 + 6 ) gives you 23.
8x^4
Three times more is NOT defined as "triple". Rather it is "triple more". Three times MORE than 4 is NOT 12. Three times AS MUCH as 4 is 12. Three times MORE than 4 is 12 more than 4, which is 16.
Assuming there are no parentheses in the expression, then we can write it out exactly as you worded it: 4 * 4 + 4 * 4 + 4 - 4 * 4 To solve it then, you must first handle the multiplication: 16 + 16 + 4 - 16 Now you can add/subtract those numbers, and it gives you the final answer: 20
The expression (5 \times 5 \times 5 \times 5) can be written as an exponential expression by using the base (5) and the exponent (4), since there are four factors of (5). Therefore, it can be expressed as (5^4).
You can make 32 using four fours by employing mathematical operations as follows: [ 32 = (4 \times 4) \times (4 - 4) + 4! ] However, a simpler expression is: [ 32 = (4 + 4) \times (4 + 4) ] Here, you add two fours to get 8 and then multiply it by another pair of fours to achieve 32.