To convert 1 hour and 10 minutes to seconds, you can break it down as follows: 1 hour = 60 minutes 1 minute = 60 seconds Now, calculate the total in seconds: 1 hour = 60 minutes = 60 * 60 seconds = 3600 seconds 10 minutes = 10 * 60 seconds = 600 seconds Now, add them together: 3600 seconds + 600 seconds = 4200 seconds So, 1 hour and 10 minutes is equal to **4200 seconds**.

30 minutes is equal to 0.5 hours.

To convert grams to kilograms, you divide by 1,000 since there are 1,000 grams in a kilogram. So, to convert 7852 grams to kilograms: \[ 7852 \, \text{g} \div 1000 = 7.852 \, \text{kg} \] Therefore, 7852 grams is equal to 7.852 kilograms.

To convert centimeters to meters, you can use the fact that 1 meter is equal to 100 centimeters. So, to convert 565 cm to meters: \[ 565 \, \text{cm} \div 100 = 5.65 \, \text{m} \] Thus, 565 cm is equal to 5.65 meters.

To convert grams to kilograms, you divide the number of grams by 1,000, since there are 1,000 grams in a kilogram. So, to convert 2,865 grams to kilograms: \[ 2,865 \, \text{g} \div 1,000 = 2.865 \, \text{kg} \] Therefore, 2,865 grams is equal to 2.865 kilograms.

To convert milligrams (mg) to grams (g), you can use the conversion factor that 1 gram is equal to 1000 milligrams. To convert 0.675 mg to grams: \[ 0.675 \, \text{mg} \times \frac{1 \, \text{g}}{1000 \, \text{mg}} = 0.000675 \, \text{g} \] So, 0.675 mg is equal to 0.000675 grams.

To convert grams to micrograms, you can use the following conversion factor: 1 gram (g) = 1,000,000 micrograms (µg). So, to convert 16 grams to micrograms: 16 g × 1,000,000 µg/g = 16,000,000 µg. Therefore, 16 g is equal to 16,000,000 µg.

To convert centimeters to meters, you divide the number of centimeters by 100. For Sara's height: \[ 125 \text{ cm} \div 100 = 1.25 \text{ meters} \] So, Sara's height in meters is 1.25 m.

To convert the mass from kilograms to grams, you can use the conversion factor that 1 kilogram is equal to 1000 grams. Therefore, to convert 4 kg to grams: \[ 4 \, \text{kg} \times 1000 \, \frac{\text{g}}{\text{kg}} = 4000 \, \text{g} \] So, a typical laptop computer with a mass of about 4 kg is equivalent to 4000 grams.

To convert the range from centimeters to meters, you can use the conversion factor where 1 meter equals 100 centimeters. Given the range of the wireless router is 4,572 cm, you can convert it to meters as follows: \[ \text{Length in meters} = \frac{4,572 \text{ cm}}{100} = 45.72 \text{ m} \] So, the length in meters is **45.72 meters**.

To find the distance the car needs to travel to return to point P from point R, we first need to determine the distance between points P and R. The triangle formed by points P, Q, and R has sides of 3 meters (PQ) and 4 meters (QR). We can use the Pythagorean theorem to find the length of side PR if we assume that the triangle is a right triangle. The formula is: \[ c^2 = a^2 + b^2 \] where \( c \) is the hypotenuse (PR) and \( a \) and \( b \)

To determine the distance from point R back to point P, we first note the lengths of the sides of the triangle: - From point P to Q is 3 meters. - From point Q to R is 4 meters. To find the distance from point R back to point P, we can use the triangle's properties. Since we don't have specific angles or information about the triangle's configuration, we cannot directly calculate the distance from R to P without more information. However, we

To determine the displacement from point R to point P, we can use the concept of vector addition and the Law of Cosines or the Pythagorean theorem if we know the angle between the sides PQ and QR. However, based on your description, we can assume the points form a triangle where: - \(P\) is point P, - \(Q\) is point Q, - \(R\) is point R. Given: - The length of segment \(PQ = 3m\) - The length of segment \(QR = 4m\) ### Case 1: If PQ and QR

Displacement is defined as the change in position of an object and is a vector quantity, which means it has both magnitude and direction. When an object is moved around a square and returns to its starting point (point A), the overall displacement is zero. Here's why: 1. **Starting Point and Ending Point**: The object starts at point A and ends at point A after moving around the square. 2. **Calculation**: Displacement = Final Position -

La teología es el estudio sistemático de la naturaleza de lo divino, las creencias religiosas y las prácticas asociadas con ellas. Se puede definir como una disciplina que busca entender y explicar la relación entre lo humano y lo sagrado, así como la naturaleza de Dios, la fe, la revelación y la moralidad. Entre los temas que aborda la teología se incluyen: 1. **La naturaleza de Dios**: Reflexiones sobre los atributos divinos, la

To calculate both distance and displacement in this scenario: 1. **Distance** is the total length of the path traveled, regardless of direction. - You moved 25 meters north and then 30 meters south. - Thus, the total distance = 25 m + 30 m = **55 meters**. 2. **Displacement** is the change in position from the starting point to the final position, taking direction into account. - You start 25 m north, then move 30 m south. - The

To analyze the movement, we'll look at both distance and displacement. 1. **Distance** is a scalar quantity that measures the total path traveled, regardless of direction. - In this case, the total distance covered is: - The first segment: 15 m - The second segment: 25 m - Total distance = 15 m + 25 m = **40 m** 2. **Displacement** is a vector quantity that measures the change in position from the starting point to the ending

To determine the distance and displacement of the journey described, let's break it down: 1. **Distance**: This is the total path length traveled regardless of direction. - First part of the journey: 45 km east - Second part of the journey: 90 m west (which is 0.09 km) Total distance = 45 km + 0.09 km = 45.09 km 2. **Displacement**: This is the straight-line distance from the starting point to the ending point, considering the