What is 35mph in Kilometers per hour? with Some other Examples

Answer: \(35\ \text{mph} = 56.32704\ \text{km/h}\) (≈ \(56.33\ \text{km/h}\)) Explanation: Use the conversion \(1\ \text{mile} = 1.609344\ \text{km}\), so multiply mph by \(1.609344\): \[ 35\times1.609344 = 56.32704. \] Some other examples (mph → km/h): \(30\ \text{mph} = 30\times1.609344 = 48.28032\ \text{km/h}\) (≈ 48.28) \(50\ \text{mph} = 80.4672\ \text{km/h}\) (≈ 80.47) \(60\ \text{mph} = 96.56064\ \text{km/h}\) […]

What is 35mph in Kilometers per hour?

Answer: 56.32704 km/h (≈ 56.33 km/h) Explanation: Use the conversion \(1\ \text{mile} = 1.609344\ \text{km}\). So \(35\ \text{mph} = 35 \times 1.609344 = 56.32704\ \text{km/h}\), which rounds to \(56.33\ \text{km/h}\).

How many kilobytes are in megabytes with Examples

Answer: There are two common answers: Decimal (SI): 1 megabyte (MB) = 1000 kilobytes (KB). Binary/IEC: 1 mebibyte (MiB) = 1024 kibibytes (KiB). (Historically many people also call this “1 MB = 1024 KB”.) Explanation: In the decimal system used by SI prefixes, 1 KB = 1000 bytes and 1 MB = 1000 × 1000 […]

Question 23 of 25 Line s is the perpendicular bisector of JK. If line s intersects JK at point L, which of the following statements must be true? Check all that apply. A. Line s is perpendicular to JK B. Line s intersects JK at a 180° angle C. Line s is parallel to JK D. Point L is the midpoint of JK E. JL = KL

Question 23 of 25 Line s is the perpendicular bisector of JK. If line s intersects JK at point L, which of the following statements must be true? Check all that apply. A. Line s is perpendicular to JK B. Line s intersects JK at a 180° angle C. Line s is parallel to JK D. Point L is the midpoint of JK E. JL = KL

Answer: A, D, E Explanation: Subject: Geometry. Relevant concept: perpendicular bisector (and the Perpendicular Bisector Theorem). By definition, a perpendicular bisector of segment JK is a line that (1) is perpendicular to JK and (2) bisects JK (cuts JK into two equal parts). Therefore: A is true because “perpendicular bisector” means the line is perpendicular […]

What is an example of the transitive property of congruence?

Answer: If \( \overline{AB} \cong \overline{CD}\) and \( \overline{CD} \cong \overline{EF}\), then \( \overline{AB} \cong \overline{EF}\). Explanation: Congruence is transitive: when two figures are each congruent to a third figure, they are congruent to each other. The same holds for angles (e.g., if \(\angle A\cong\angle B\) and \(\angle B\cong\angle C\), then \(\angle A\cong\angle C\)).

Question 1 of 10 If JK ⟂ LM, which statement is true? A. JK and LM meet at a straight angle. B. JK and LM are coplanar and do not intersect. C. JK and LM meet at a right angle. D. JK and LM are not in the same plane.

Question 1 of 10 If JK ⟂ LM, which statement is true? A. JK and LM meet at a straight angle. B. JK and LM are coplanar and do not intersect. C. JK and LM meet at a right angle. D. JK and LM are not in the same plane.

Answer: C. JK and LM meet at a right angle. Explanation: Subject: Geometry — lines and angles. Key concepts: definition of perpendicular lines, right angle, intersection, coplanar. By definition, if two lines are perpendicular (JK ⟂ LM), they intersect and form right angles (90°). That directly makes option C true. Option A (straight angle = […]