right triangle hypotenuses
hipotenusa segitiga siku-siku
calculate hypotenuses
hitung hipotenusa
hypotenuses theorem
teorema hipotenusa
hypotenuses length
panjang hipotenusa
hypotenuses formula
rumus hipotenusa
hypotenuses properties
sifat-sifat hipotenusa
find hypotenuses
cari hipotenusa
hypotenuses calculation
perhitungan hipotenusa
hypotenuses examples
contoh-contoh hipotenusa
hypotenuses in geometry
hipotenusa dalam geometri
the lengths of the hypotenuses can be calculated using the pythagorean theorem.
panjang sisi miring dapat dihitung menggunakan teorema pythagoras.
in a right triangle, the hypotenuses are always the longest side.
dalam segitiga siku-siku, sisi miring selalu merupakan sisi terpanjang.
students often struggle with understanding the properties of hypotenuses.
siswa sering kesulitan memahami sifat-sifat sisi miring.
the hypotenuses of two triangles can be compared to find which is longer.
sisi miring dari dua segitiga dapat dibandingkan untuk mengetahui segitiga mana yang lebih panjang.
when measuring hypotenuses, precision is essential for accurate results.
ketika mengukur sisi miring, ketelitian sangat penting untuk hasil yang akurat.
calculating the hypotenuses is a key step in solving many geometry problems.
menghitung sisi miring adalah langkah kunci dalam memecahkan banyak masalah geometri.
understanding how to find hypotenuses can help in various real-life applications.
memahami cara menemukan sisi miring dapat membantu dalam berbagai aplikasi dunia nyata.
in physics, the concept of hypotenuses is often used in vector analysis.
dalam fisika, konsep sisi miring sering digunakan dalam analisis vektor.
many students learn to derive the hypotenuses through practical exercises.
banyak siswa belajar untuk menurunkan sisi miring melalui latihan praktis.
the hypotenuses of the triangles were measured with great care during the experiment.
sisi miring segitiga diukur dengan sangat hati-hati selama percobaan.
right triangle hypotenuses
hipotenusa segitiga siku-siku
calculate hypotenuses
hitung hipotenusa
hypotenuses theorem
teorema hipotenusa
hypotenuses length
panjang hipotenusa
hypotenuses formula
rumus hipotenusa
hypotenuses properties
sifat-sifat hipotenusa
find hypotenuses
cari hipotenusa
hypotenuses calculation
perhitungan hipotenusa
hypotenuses examples
contoh-contoh hipotenusa
hypotenuses in geometry
hipotenusa dalam geometri
the lengths of the hypotenuses can be calculated using the pythagorean theorem.
panjang sisi miring dapat dihitung menggunakan teorema pythagoras.
in a right triangle, the hypotenuses are always the longest side.
dalam segitiga siku-siku, sisi miring selalu merupakan sisi terpanjang.
students often struggle with understanding the properties of hypotenuses.
siswa sering kesulitan memahami sifat-sifat sisi miring.
the hypotenuses of two triangles can be compared to find which is longer.
sisi miring dari dua segitiga dapat dibandingkan untuk mengetahui segitiga mana yang lebih panjang.
when measuring hypotenuses, precision is essential for accurate results.
ketika mengukur sisi miring, ketelitian sangat penting untuk hasil yang akurat.
calculating the hypotenuses is a key step in solving many geometry problems.
menghitung sisi miring adalah langkah kunci dalam memecahkan banyak masalah geometri.
understanding how to find hypotenuses can help in various real-life applications.
memahami cara menemukan sisi miring dapat membantu dalam berbagai aplikasi dunia nyata.
in physics, the concept of hypotenuses is often used in vector analysis.
dalam fisika, konsep sisi miring sering digunakan dalam analisis vektor.
many students learn to derive the hypotenuses through practical exercises.
banyak siswa belajar untuk menurunkan sisi miring melalui latihan praktis.
the hypotenuses of the triangles were measured with great care during the experiment.
sisi miring segitiga diukur dengan sangat hati-hati selama percobaan.
Explore frequently searched vocabulary
Want to learn vocabulary more efficiently? Download the DictoGo app and enjoy more vocabulary memorization and review features!
Download DictoGo Now