tentukan kpk dalam bentuk aljabar dari a.3 dan 7a b.2a dan 3a² c.3p dan 12p d.18ax dan 3x² e.6ab dan 9abp f.8XY²,7pqr²,dan 24xyz g.3pa,7pqr²,dan 10p²Q²R² h.15kl

a) 3 = 3
7a = 7 × a
kpk = 3 × 7 × a = 21a

b) 2a = 2 × a
3a² = 3 × a²
kok = 2 × 3 × a² = 6a²

c) 3p = 3 × p
12p = 2² × 3 × p
kpk = 2² × 3 × p = 12p

d) 18ax = 2 × 3² × a × X
3x² = 3 × X²
kpk = 2 × 3² × a × X² = 18ax²

e) 6ab = 2 × 3 × a × b
9abp = 3² × a × b × p
kpk = 2 × 3² × a × b × p = 18abp

f) 8xy² = 2³ × x × y²
7pqr² = 7 × p × q × r²
24xyz = 2³ × 3 × x × y × z
kpk = 2³ × 3 × 7 × x × y² × z × p × q × r²
= 168xy²zpqr²

g) 3pa = 3 × p × a
7pqr² = 7 × p × q × r²
10p²q²r² = 2 × 5 × p² × q² × r²
kpk = 2 × 3 × 5 × 7 × a × p² × q² × r²
= 210ap²q²r²

h) 15klm = 3 × 5 × k × l × m
30klm² = 2 × 3 × 5 × k × l × m²
45k²l²m = 3² × 5 × k² × l² × m
kpk = 2 × 3² × 5 × k² × l² × m²
= 90k²l²m²

i) 2ab = 2 × a × b
3b²qr = 3 × b² × q × r
5a²b = 5 × a² × b
kpk = 2 × 3 × 5 × a² × b² × q × r
= 30a²b²qr

j) 3pqr = 3 × p × q × r
4p²qr = 2² × p² × q × r
7pq²r² = 7 × p × q² × r²
kpk = 2² × 3 × 7 × p² × q² × r²
= 84p²q²r²