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4. Algebraic Identities
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Q3 of 84 Page 4

If a+b=10 and ab=16, find the value of a2– ab+b2 and a2+ab+b2.

Given: a+b=10 and ab =16

To find: a2– ab+b2



To find: a2+ ab+b2



More from this chapter

All 84 →
1

Find the following products:

(i) (3x+2y)(9x2-6xy+4y2)


(ii) (4x-5y)(16x2+20xy+25y2)


(iii) (7p4+q)(49p8-7p4q+q2)


(iv)


(v)


(vi)


(vii)


(viii)


(ix) (1+x)(1+x+x2)


(x) (1+x)(1-x+x2)


(xi) (x2-1)(x4+x2+1)


(xii) (x3+1)(x6-x3+1)

2

If x = 3 and y = -1, find the values of each of the following using in identity:

(i) (9y2 -4x2) (81y4 + 36x2y2 +16x4)


(ii)


(iii)


(iv)


(v)

4

If a+b=8 and ab=6, find the value of a3+b3.

5

If a-b=6 and ab=20, find the value of a3-b3.

Questions · 84
4. Algebraic Identities
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