IPA: /əˈprɒksɪmətli/
KK: /əˈprɒksɪmətli/
Definition: Not exact, but close to a certain number or amount.
Example: The meeting will start at approximately 3 PM.
IPA: /ˈæp.tɪ.tjuːd/
KK: /ˈæp.tɪ.tjuːd/
Definition: A natural skill or talent that makes it easier for someone to learn or do something.
Example: She has a great aptitude for mathematics and quickly understands complex problems.
IPA: /ˈæptli/
KK: /ˈæptli/
Definition: In a way that is suitable or appropriate for a particular situation.
Example: She aptly described the situation, making it easy for everyone to understand.
IPA: /ˈɑːr.kəʊ.saɪn/
KK: /ˈɑrˌkɔːsaɪn/
Definition: A mathematical function that gives the angle whose cosine is a given number. It is the inverse of the cosine function.
Example: To find the angle, you can use the arccosine of the cosine value.
IPA: /ˈɑːr.tʃɛn.ə.mi/
KK: /ˈɑrˌtʃɛnəmi/
Definition: A main or primary enemy, often someone who opposes or competes against another person.
Example: In the story, the hero must confront his archenemy to save the world.
IPA: /ˈɑːrkɪtɛkt/
KK: /ˈɑrkɪtɛkt/
Definition: A person who designs buildings and oversees their construction.
Example: The architect presented her plans for the new library to the city council.
IPA: /ˈɑːrkɪvɪst/
KK: /ˈɑr.kɪ.vɪst/
Definition: A person who manages and maintains a collection of historical documents and records.
Example: The archivist carefully organized the old photographs and documents for future generations to study.
IPA: /ˈɑːrkɒn/
KK: /ˈɑrkən/
Definition: A high-ranking official or leader, especially in ancient Athens, where they served as chief magistrates.
Example: The archon presided over the assembly and ensured that the laws were followed.
IPA: /ˈɑːrˌraɪvəl/
KK: /ˈɑrˌraɪvəl/
Definition: A person or group that competes with another in a significant way, often seen as the main opponent.
Example: The two teams have been archrivals for decades, always competing for the championship title.
IPA: /ˈɑːrk.saɪn/
KK: /ˈɑrkˌsaɪn/
Definition: A mathematical function that gives the angle whose sine is a given number. It is the inverse of the sine function.
Example: To find the angle, you can use the arcsine of the sine value.
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