Problem 25
Question
For the following problems, use the order of operations to find each value. $$4 \cdot 3+8 \cdot 28-(3+17)+11(6)$$
Step-by-Step Solution
Verified Answer
Answer: The final value of the given expression is 282.
1Step 1: Perform operations inside parentheses
We start by performing the operation inside the parentheses (3+17):
$$4 \cdot 3+8 \cdot 28-(3+17)+11(6) = 4 \cdot 3+8 \cdot 28-(20)+11(6)$$
2Step 2: Perform multiplications
Now, we perform the multiplications 4 * 3, 8 * 28, and 11 * 6:
$$4 \cdot 3+8 \cdot 28-(20)+11(6) = 12+224-(20)+66$$
3Step 3: Perform addition
Next, we perform the addition 12 + 224 + 66:
$$12+224-(20)+66 = 302-(20)$$
4Step 4: Perform subtraction
Finally, we perform the subtraction 302 - 20 to find the value of the expression:
$$302-(20) = 282$$.
The final value of the given expression is 282.
Other exercises in this chapter
Problem 25
For the following problems, find the prime factorization of each whole number. Use exponents on repeated factors. 148,225
View solution Problem 25
For the following problems, specify all the whole number factors of each number. For example, the complete set of whole number factors of 6 is 1,2,3,6 . 11
View solution Problem 26
For the following problems, convert each percent to a decimal. $$ 67.2 \% $$
View solution Problem 26
For the following problems, convert each fraction to a decimal fraction. If the decimal form is nonterminating,round to 3 decimal places. \(\frac{5}{8}\)
View solution