$$ \operatorname{Let} y=8 $$ 1. $$ 35-3 y $$ 2. $$ 9+6 y-18 $$ 3. $$ y^{2}-7 imes 2 $$ Let $$ c=3 $$ 6. $$ 8(10 c-25) $$ 4. $$ \left(s+c^{3} ight)-14 $$ 5. $$ 4 c-6 * 3 $$

Question

$$ \operatorname{Let} y=8 $$ 1. $$ 35-3 y $$ 2. $$ 9+6 y-18 $$ 3. $$ y^{2}-7 	imes 2 $$ Let $$ c=3 $$ 6. $$ 8(10 c-25) $$ 4. $$ \left(s+c^{3}ight)-14 $$ 5. $$ 4 c-6 * 3 $$

UpStudy AI · Accepted Answer

Sure, let's evaluate each of the given expressions based on the provided values for $$ y $$ and $$ c $$.

---

### Given:
- $$ y = 8 $$
- $$ c = 3 $$

---

### 1. $$ 35 - 3y $$
$$
35 - 3y = 35 - 3 \times 8 = 35 - 24 = 11
$$

**Result:** $$ 11 $$

---

### 2. $$ 9 + 6y - 18 $$
$$
9 + 6y - 18 = 9 + 6 \times 8 - 18 = 9 + 48 - 18 = 39
$$

**Result:** $$ 39 $$

---

### 3. $$ y^{2} - 7 \times 2 $$
$$
y^{2} - 7 \times 2 = 8^{2} - 14 = 64 - 14 = 50
$$

**Result:** $$ 50 $$

---

### 4. $$ \left(s + c^{3}\right) - 14 $$

**Note:** The variable $$ s $$ is **not defined** based on the information provided. To evaluate this expression, we need a value for $$ s $$.

**If $$ s $$ is a typo and should be $$ c $$, then:**
$$
\left(c + c^{3}\right) - 14 = \left(3 + 27\right) - 14 = 30 - 14 = 16
$$

**Result (assuming $$ s = c $$):** $$ 16 $$

---

### 5. $$ 4c - 6 \times 3 $$
$$
4c - 6 \times 3 = 4 \times 3 - 18 = 12 - 18 = -6
$$

**Result:** $$ -6 $$

---

### 6. $$ 8(10c - 25) $$
$$
8(10c - 25) = 8 \times (30 - 25) = 8 \times 5 = 40
$$

**Result:** $$ 40 $$

---

### Summary of Evaluated Expressions:

1. $$ 35 - 3y = 11 $$
2. $$ 9 + 6y - 18 = 39 $$
3. $$ y^{2} - 7 \times 2 = 50 $$
4. $$ \left(s + c^{3}\right) - 14 = $$ **Cannot evaluate without $$ s $$** (Assuming $$ s = c $$, the result is $$ 16 $$)
5. $$ 4c - 6 \times 3 = -6 $$
6. $$ 8(10c - 25) = 40 $$

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If you have a specific value for $$ s $$ or if there was a typo in the expression, please provide that information to accurately evaluate expression 4.
Here are the evaluated results for each expression: 1. $$ 35 - 3y = 11 $$ 2. $$ 9 + 6y - 18 = 39 $$ 3. $$ y^{2} - 7 \times 2 = 50 $$ 4. $$ \left(s + c^{3}\right) - 14 = 16 $$ (assuming $$ s = c $$) 5. $$ 4c - 6 \times 3 = -6 $$ 6. $$ 8(10c - 25) = 40 $$ Note: Expression 4 cannot be evaluated without knowing the value of $$ s $$.

\( \operatorname{Let} y=8 \) 1. \( 35-3 y \) 2. \( 9+6 y-18 \) 3. \( y^{2}-7 \times 2 \) Let \( c=3 \) 6. \( 8(10 c-25) \) 4. \( \left(s+c^{3}\right)-14 \) 5. \( 4 c-6 * 3 \)

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