Part I : (diffucult word)
- abscissa
- acute
- altitude
- apex
- axis
- chain process
- circumscribed circle of triangle
- common line
- concorent
- denominator
- edge
- intersection
- intersects
- is required
- isosceles triangle
- line segment
- medians
- midpoint
- minimum extreme
- modulus inequalities
- obtained
- obtuse
- paralleling
- perpendicular
- plane
- point
- point of intersection
- replaced
- right triangle
- satisfies
- simultaneous equations
- solid figure
- statement
- surds inequalities
- surface area
- the corresponding
- the derivation
- the properties
- to determine
- to the base
- touches
- truth table
- vertex
Part II: (The meaning of difficult word)
- abscissa : absis
- acute angle : sudut lancip
- altitude : garis tinggi
- apex : puncak
- axis : sumbu
- chain process : proses berantai
- circumscribed circle of triangle : lingkaran luar segitiga
- common line : garis persekutuan
- concorent : berpotongan di satu titik
- denominator : penyebut
- edge : rusuk
- intersection : irisan
- intersects : memotong
- is required : diperlukan
- isosceles triangle : segitiga samakaki
- line segment : ruas garis
- medians : garis berat
- midpoint : titik tengah
- minimum extreme : titik balik minimum
- modulus inequalities : pertidaksamaan harga mutlak
- obtained : mendapatkan
- obtuse angle : sudut tumpul
- paralleling : sejajar
- perpendicular : tegak lurus
- plane : bidang
- point : titik
- point of intersection : titik potong
- replaced : diganti
- right triangle : segitiga siku-siku
- satisfies : memenuhi
- simultaneous equations : sistem persamaan
- solid figure : bangun ruang
- statement : pernyataan
- surds inequalities : pertidaksamaan bentuk akar
- surface area : luas permukaan
- the corresponding : bersesuaian
- the derivation : penurunan rumus
- the properties : sifat-sifat
- to determine : menentukan
- to the base : bilangan pokok
- touches : menyinggung
- truth table : tabel kebenaran
- vertex : titik puncak
Part III : ( Application the difficult word in the sentence )
- A rational of surds on the its denominator, such us
.
- a log b = m, m is logarithm of b to the base a.
- The value of x that satisfies log x = 2
- The properties of parabol are has vertex at P of coordinate P = (-b/2a, -d/4a)
- The equation of axis of symmetry in the line x = -b/2a that is the abscissa of the point T.
- If ax2 + bx + c = 0 is a quadratic equation, so the parabol intersects y axis at the point (0,3)
- ax2 + bx + c = 0, if a>0, we obtain minimum extreme.
- The chain process can usually in problem solving of mathematic.
- The parabol intersects x axis at one point that is the point (3,0), the parabol touches.
- To determine a parabol is required at least three different point.
- The derivation of formula is given as follows.
- Find maximum area of a rectangle inscribed an isosceles triangle of sides a, a and b.
- The roots do not change when the variable x replaced by y.
- Simultoneous equations one linier and one quadratic.
- Find point of intersection of the lines y = 2x – 7 and x-2y + 1= 0.
- Equation of line that touches the parabol f(x) = -1/2 x2 + 4x and perpendicular.
- The example of surds inequalities is
.
- The standart procedure to solve modulus inequlities is by squaring both sides of equation.
- Principally if any trigonometric ratio is given then we can determine the corresponding right triangle.
- Find radius of circumscribed circle of triangle DEF.
- Determine whether the triangle KMN (MN = 9cm, KM = 5 cm, NK = 7 cm) is acute or obtuse.
- The three altitudes of a triangle are concorent.
- The point D, E, F consectively are midpoint of BC, AC, AB.
- Lines of BE, AD, CF are medians of triangle ABC.
- Make the truth table of the statement ( W^Q ) v Q
- Pyramid T. ABCD of base ABCD and of apex T.
- If the point E lines on plane ABCD and perpendicular ABCD, then TE is called the altitude of the pyramid T.ABCD.
- Cone one of solid figure.
- Find volume of the largest cone inscribed a cube of edge 7cm.
- If passing through the point A and B is drawn a straight line then length of the line segment AB is the the distance between the point A and point B.
- In the cube ABCD.EFGH, the line BC is common line of planes ABCD and BCGF.
- In the cube ABCD.EFGH the point M is the midpoint of BF. Show intersection of the plane passing through H, C, M in the cube.
- Find surface area of the cube of edge 10cm.
diffucult word from: Asri Mulat Rahmawati (08301244036)
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