Solve the equation: 46 = 1 + 5v. Fill in the steps to find the value of v.

To solve for v, follow these steps: 1. Start with the equation: 46 = 1 + 5v. 2. Subtract 1 from both sides: 46 - 1 = 5v. 3. This simplifies to: 45 = 5v. 4. Divide both sides by 5: 45 / 5 = v. 5. Therefore, v = 9.

To solve for v, follow these steps: 1. Start with the equation: 46 = 1 + 5v. 2. Add 1 to both sides: 46 + 1 = 5v. 3. This simplifies to: 47 = 5v. 4. Divide both sides by 5: 47 / 5 = v. 5. Therefore, v = 9.4.

To solve for v, follow these steps: 1. Start with the equation: 46 = 1 + 5v. 2. Subtract 5 from both sides: 46 - 5 = 1v. 3. This simplifies to: 41 = v. 4. Therefore, v = 41.

To solve for v, follow these steps: 1. Start with the equation: 46 = 1 + 5v. 2. Subtract 1 from both sides: 46 - 1 = 5v. 3. This simplifies to: 45 = 5v. 4. Divide both sides by 45: 45 / 45 = v. 5. Therefore, v = 1.

Solve the equation: -9 = 4v - 5. Fill in the steps to find the value of v.

To solve the equation -9 = 4v - 5, follow these steps: 1. Add 5 to both sides of the equation: -9 + 5 = 4v - 5 + 5 -4 = 4v 2. Divide both sides by 4: -4 / 4 = 4v / 4 -1 = v Thus, the value of v is -1.

To solve the equation -9 = 4v - 5, follow these steps: 1. Subtract 5 from both sides of the equation: -9 - 5 = 4v - 5 - 5 -14 = 4v 2. Divide both sides by 4: -14 / 4 = 4v / 4 -3.5 = v Thus, the value of v is -3.5.

To solve the equation -9 = 4v - 5, follow these steps: 1. Add 9 to both sides of the equation: -9 + 9 = 4v - 5 + 9 0 = 4v + 4 2. Divide both sides by 4: 0 / 4 = 4v / 4 0 = v Thus, the value of v is 0.

To solve the equation -9 = 4v - 5, follow these steps: 1. Add 5 to both sides of the equation: -9 + 5 = 4v - 5 + 5 -4 = 4v 2. Multiply both sides by 4: -4 * 4 = 4v * 4 -16 = 16v Thus, the value of v is -16.

Solve the equation: 9 = x/2 + 4. Fill in the steps to find the value of x.

To solve the equation 9 = x/2 + 4, follow these steps: 1. Subtract 4 from both sides: 9 - 4 = x/2 5 = x/2 2. Multiply both sides by 2 to isolate x: 5 * 2 = x 10 = x Thus, the value of x is 10.

To solve the equation 9 = x/2 + 4, follow these steps: 1. Add 4 to both sides: 9 + 4 = x/2 13 = x/2 2. Multiply both sides by 2 to isolate x: 13 * 2 = x 26 = x Thus, the value of x is 26.

To solve the equation 9 = x/2 + 4, follow these steps: 1. Subtract 2 from both sides: 9 - 2 = x/2 7 = x/2 2. Multiply both sides by 2 to isolate x: 7 * 2 = x 14 = x Thus, the value of x is 14.

To solve the equation 9 = x/2 + 4, follow these steps: 1. Subtract 4 from both sides: 9 - 4 = x/2 5 = x/2 2. Divide both sides by 2 to isolate x: 5 / 2 = x 2.5 = x Thus, the value of x is 2.5.

Solve the equation: -3 = -1 + p/3. Fill in the steps to find the value of p.

To solve the equation -3 = -1 + p/3, follow these steps: 1. Start with the original equation: -3 = -1 + p/3 2. Add 1 to both sides to isolate the term with p: -3 + 1 = p/3 -2 = p/3 3. Multiply both sides by 3 to solve for p: p = -2 * 3 p = -6 Thus, the value of p is -6.

To solve the equation -3 = -1 + p/3, follow these steps: 1. Start with the original equation: -3 = -1 + p/3 2. Subtract 1 from both sides to isolate the term with p: -3 - 1 = p/3 -4 = p/3 3. Multiply both sides by 3 to solve for p: p = -4 * 3 p = -12 Thus, the value of p is -12.

To solve the equation -3 = -1 + p/3, follow these steps: 1. Start with the original equation: -3 = -1 + p/3 2. Add 1 to both sides to isolate the term with p: -3 + 1 = p/3 -2 = p/3 3. Divide both sides by 3 to solve for p: p = -2 / 3 p = -2/3 Thus, the value of p is -2/3.

To solve the equation -3 = -1 + p/3, follow these steps: 1. Start with the original equation: -3 = -1 + p/3 2. Add 1 to both sides to isolate the term with p: -3 + 1 = p/3 -2 = p/3 3. Multiply both sides by 2 to solve for p: p = -2 * 2 p = -4 Thus, the value of p is -4.

Solve the equation: (5 + x)/3 = 2. Fill in the steps to find the value of x.

To solve the equation (5 + x)/3 = 2, follow these steps: 1. Multiply both sides by 3 to eliminate the fraction: (5 + x) = 2 * 3 (5 + x) = 6 2. Subtract 5 from both sides to isolate x: x = 6 - 5 x = 1 Thus, the value of x is 1.

To solve the equation (5 + x)/3 = 2, follow these steps: 1. Add 5 to both sides to eliminate the constant: (5 + x) + 5 = 2 + 5 (5 + x) = 7 2. Divide both sides by 3 to isolate x: x = 7 / 3 x = 2.33 Thus, the value of x is 2.33.

To solve the equation (5 + x)/3 = 2, follow these steps: 1. Subtract 3 from both sides to eliminate the fraction: (5 + x) - 3 = 2 - 3 (5 + x) = -1 2. Add 5 to both sides to isolate x: x = -1 + 5 x = 4 Thus, the value of x is 4.

To solve the equation (5 + x)/3 = 2, follow these steps: 1. Multiply both sides by 2 to eliminate the fraction: (5 + x) = 2 * 2 (5 + x) = 4 2. Subtract 5 from both sides to isolate x: x = 4 - 5 x = -1 Thus, the value of x is -1.

Solve the equation: (-5 + p)/4 = -1. Fill in the steps to find the value of p.

To solve the equation (-5 + p)/4 = -1, follow these steps: 1. Multiply both sides by 4 to eliminate the fraction: (-5 + p) = -4 2. Add 5 to both sides to isolate p: p = -4 + 5 3. Simplify the right side: p = 1 Thus, the value of p is 1.

To solve the equation (-5 + p)/4 = -1, follow these steps: 1. Multiply both sides by 4 to eliminate the fraction: (-5 + p) = -4 2. Subtract 5 from both sides to isolate p: p = -4 - 5 3. Simplify the right side: p = -9 Thus, the value of p is -9.

To solve the equation (-5 + p)/4 = -1, follow these steps: 1. Multiply both sides by 4 to eliminate the fraction: (-5 + p) = -4 2. Add 5 to both sides to isolate p: p = -4 + 5 3. Simplify the right side: p = 9 Thus, the value of p is 9.

To solve the equation (-5 + p)/4 = -1, follow these steps: 1. Multiply both sides by 4 to eliminate the fraction: (-5 + p) = -4 2. Add 5 to both sides to isolate p: p = -4 + 5 3. Simplify the right side: p = 0 Thus, the value of p is 0.

Solve the equation: 5(v + 7) = 25. Fill in the steps to find the value of v.

To solve the equation 5(v + 7) = 25, follow these steps: 1. Distribute the 5: 5v + 35 = 25 2. Subtract 35 from both sides: 5v = 25 - 35 5v = -10 3. Divide both sides by 5: v = -10 / 5 v = -2 Thus, the value of v is -2.

To solve the equation 5(v + 7) = 25, follow these steps: 1. Distribute the 5: 5v + 35 = 25 2. Subtract 35 from both sides: 5v = 25 - 35 5v = -10 3. Divide both sides by 5: v = -10 / 5 v = 2 Thus, the value of v is 2.

To solve the equation 5(v + 7) = 25, follow these steps: 1. Distribute the 5: 5v + 35 = 25 2. Subtract 35 from both sides: 5v = 25 - 35 5v = 10 3. Divide both sides by 5: v = 10 / 5 v = 2 Thus, the value of v is 2.

To solve the equation 5(v + 7) = 25, follow these steps: 1. Distribute the 5: 5v + 35 = 25 2. Subtract 35 from both sides: 5v = 25 - 35 5v = -10 3. Divide both sides by 5: v = -10 / 5 v = 0 Thus, the value of v is 0.

Simplify $$(3^2)^3$$ using the Power Rule.

$$(3^2)^3$$ = $$3^{2*3}$$ = $$3^6$$ = 729.

$$(3^2)^3$$ = $$3^{2+3}$$ = $$3^5$$ = 243.

$$(3^2)^3$$ = $$3^{2*3}$$ = $$3^5$$ = 243.

$$(3^2)^3$$ = $$3^{2+3}$$ = $$3^6$$ = 729.

Prove if the table with x values (-8, -4, 0, 4, 8) and y values (6, 3, 0, -3, -6) contains a proportional relationship. If not, provide mathematical evidence.

No, the table does not contain a proportional relationship.

Yes, the table contains a proportional relationship.

Prove if the table with x values (5, 5, 5, 5, 5) and y values (0, 1, 2, 3, 4) contains a proportional relationship. If not, provide mathematical evidence.

No, it does not contain a proportional relationship because the ratio of y to x is not constant.

Yes, it contains a proportional relationship.