Algebra Question with answer Practice Question and Answer
8 4 Q:
5fc47772c074460ceb534d17 4 Q:
5f1ec07226299776aa42bb1c 4 Q:
5f2d2c7f79b9e641a76158c2 4 Q:
608047dfb0979a7c5fca3d61 4 Q:
5d70dc5d60d0a53645a49df5 4 Q:
5ed9d95ae11a1c4b43e68e87 4 Q:
5e16f4970972601d1eb7e746 4 Q:
5e5368aa1b64a60f4f437fde
Q: If $$ {x+{1\over {x}}=1}$$, then find the value of $$ {x^{208}+{x^{205}+x^{204}+x^{201}}}$$.
1626 15fc47772c074460ceb534d17
5fc47772c074460ceb534d17- 10true
- 21false
- 3– 1false
- 42false
- Show AnswerHide Answer
- Workspace
- SingleChoice
Answer : 1. "0"
Q: if a3b = abc = 180, a, b, c are positive integers, then the value of c is
1622 05f1ec07226299776aa42bb1c
5f1ec07226299776aa42bb1c- 14false
- 225false
- 3110false
- 41true
- Show AnswerHide Answer
- Workspace
- SingleChoice
Answer : 4. "1"
Q: If bc+ab+ca=abc, then the value of $$ {b+c\over {bc(a-1)}}+{a-c\over {ac(b-1)}}+{a+b\over {ab(c-1)}}$$ is
1567 05f2d2c7f79b9e641a76158c2
5f2d2c7f79b9e641a76158c2- 12false
- 21true
- 30false
- 4$$ {-1\over {2}}$$false
- Show AnswerHide Answer
- Workspace
- SingleChoice
Answer : 2. "1"
Q: If (a-b)2 + (b-c)2 + (c-a)2 = 0, then find the value of (a3+b3+c3-3abc) ?
1562 0608047dfb0979a7c5fca3d61
608047dfb0979a7c5fca3d61- 12false
- 2-1false
- 30true
- 41false
- Show AnswerHide Answer
- Workspace
- SingleChoice
Answer : 3. "0"
Q: Solve the following equation.

1561 05d70dc5d60d0a53645a49df5
5d70dc5d60d0a53645a49df5
- 14false
- 25false
- 310true
- 412false
- Show AnswerHide Answer
- Workspace
- SingleChoice
Answer : 3. "10"
Q: If a-b=10 and ab=-21, then what is the value of a3-b3?
1560 05ed9d95ae11a1c4b43e68e87
5ed9d95ae11a1c4b43e68e87- 1316false
- 2370true
- 3185false
- 4158false
- Show AnswerHide Answer
- Workspace
- SingleChoice
Answer : 2. "370"
Q: $${a\over b}={2\over3}$$ and $${b\over c}={4\over5}$$ then the ratio $${a+b}\over {b+c}$$ equal to:
1554 05e16f4970972601d1eb7e746
5e16f4970972601d1eb7e746- 1$${20\over27} $$true
- 2$${27\over20} $$false
- 3$${6\over8} $$false
- 4$${8\over6} $$false
- Show AnswerHide Answer
- Workspace
- SingleChoice
Answer : 1. " $${20\over27} $$"
Q: If a2=b+c, b2=c+a and c2=a+b then the value of $$ {1\over{1+a}}+{1\over{1+b}}+{1\over{1+c}}$$ is
1539 15e5368aa1b64a60f4f437fde
5e5368aa1b64a60f4f437fde- 1abcfalse
- 21true
- 30false
- 42false
- Show AnswerHide Answer
- Workspace
- SingleChoice
Answer : 2. "1"
en1987popular

