- [FREE] 19. Evaluate: 5 \times (8 - 4) \div 4 - 2 - brainly. com
To evaluate the expression 5× (8− 4) ÷ 4 − 2, we will use the order of operations, also known as BODMAS (Brackets, Orders, Division and Multiplication, Addition and Subtraction)
- [FREE] Evaluate (8 + t)^3 - 6 when t = 2. - brainly. com
To evaluate (8 + t) to the third power - 6 when t = 2, you first replace the variable t with the number 2 and then perform the operations in the correct order, according to the order of operations (PEMDAS BODMAS) First, we do the addition inside the parentheses: (8 + 2) = 10 Then, we raise the result to the third power (cube it): 103 = 10 x 10 x 10 = 1000 Finally, we subtract 6 from the cubed
- [FREE] Evaluate 8 - \dfrac {m} {n} + p^2 when m = 8, n = 2, p = 7 . . .
To evaluate the expression 8 - m n + p^2 when m = 8, n = 2, and p = 7, substitute the given values into the expression and simplify using the order of operations
- [FREE] Evaluate: 26. 45 + 4. 79 + 120. 02 - 3. 20 = - brainly. com
An example of addition is when you combine money If you have $26 45 and you receive $4 79 and later get $120 02, you can add these amounts together Then, if you spend $3 20, you subtract that from the total you have after the additions
- [FREE] Evaluate (64)^{-1 3}. - brainly. com
We want to evaluate: (64)−1 3 Step 1: Rewrite the expression using the definition of a negative exponent Recall that for any nonzero number a, a−n = an1 Thus, (64)−1 3 = 641 31 Step 2: Evaluate 641 3, which is the cube root of 64 Since 43 = 64, it follows that 641 3 = 4 Step 3: Substitute the cube root value back into the expression:
- [FREE] Evaluate: 4^3 = - brainly. com
To evaluate 43, you need to multiply the number 4 by itself a total of three times Here's a step-by-step breakdown of the calculation: Start with the first multiplication: 4× 4 = 16 Take the result from the first step and multiply by 4 again: 16 × 4 = 64 Therefore, 43 = 64
- [FREE] Evaluate: 6^0 = - brainly. com
To evaluate 60, it's important to understand the concept of exponents In mathematics, any non-zero number raised to the power of 0 is always equal to 1 This is a basic rule of exponents Here’s a step-by-step explanation: Rule of Zero Exponents: By definition, any non-zero number raised to the power of zero equals 1 This means that numbers such as 1, 3, 6, 100, etc , all raised to the
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