不可靠的人

To make me seem unreliable, a bit dotty.

让我看起来是不可靠的有点精神不定的人

He is a steady fellow ( worker , etc.), not drink, regular in his hours, and we may rely on him.

他是个可靠的人，不喝酒，守时刻，我们可以相信他。

I don't think he is a reliable man.

我认为他不是一个可靠的人。

He is not a very stable person.

他不是个很可靠的人。

He is a reliable man,so i warrant he will not release the information.

他是个可靠的人。所以我担保他不会泄露信息。

But the led must not be coerced, they must be able to choose their leader.

这样的人无疑有点失去他的天真无邪和无忧无虑的心境；但另一方面，他却能够在很大程度上不为别人的意见、习惯和判断所左右，并且能够不受诱惑要去把他的内心平衡建立在这样一些不可靠的基础之上。

But the led must not be coerced, they must be able to choose their leader.

这样的人无疑有点失去他的天真无邪和无忧无虑的心境；但另一方面，他却能够在很大程度上不为别人的意见、习惯和判断所左右，并且能够不受诱惑要去把他的内心平衡在这样一些不可靠的基础之上。

But the led must not be coerced, they must be able to choose their leader.

无疑，这样的人在某种程度上会失去他的天真无邪和无忧无虑的心境；但另一方面，他却能够在很大程度上不为别人的意见、习惯和判断所左右，并且能够避免那种把他的内心平衡建立在这样一些不可靠的基础之上的诱惑。

When the Sentinal first gathered their forces, The Troll Warriors were considered primitive and unreliable. Their pride wounded, many refused to join, some even considering siding with the Scourge. Only a hotheaded young Warlord know as Jah'Rakal joined the Sentinal. Known as "Blinding Axe" in troll tounge, both for the blinding speed of his axes and his trademark blind techniuqe, his unstoppable rampages he already made him a legend among his Allies. However Jah'Rakal fights not for the Sentinal, or even to defend the Ancient, but to show Elves, Men, Orcs and anyone else that trolls are the best fighters in the world. dedecms.com

在近卫军团第一次集结时，那些巨魔战士们曾经是被大家认为是不开化并且很不可靠的他们的自尊心因此受到伤害，很多人拒绝加入，有些甚至考虑加入天灾军团只有一个叫做Jak'Rakal的年轻热血的巨魔战将加入了近卫军团他之所以被巨魔们称做&眩目之斧&，是因为他挥舞斧头的速度令人眩目，并且具有让敌人失明的招牌技能他那不可阻挡的狂暴力量早已在他的盟友中成为一个传说但是，Jah'Rakal不是为了近卫军团而战斗，甚至不是为了守护世界之树，而仅仅是为了向精灵，人类，兽族以及其他一切种族证明，巨魔一族才是世界上最强的战士

No one wants to make it look as if their children (who, like hangovers, are self-inflicted) make them less reliable workers.

谁也不想给人这样的印象：她们的孩子(就象宿醉一样都是自己造成的)让她们成了不可靠的员工。

It has been put forward that there exists single Ball point and double Ball points on the symmetrical connecting-rod curves of equilateral mechanisms.

从鲍尔点的形成原理出发，分析对称连杆曲线上鲍尔点的产生条件，提出等边机构的对称连杆曲线上有单鲍尔点和双鲍尔点。

The factory affiliated to the Group primarily manufactures multiple-purpose pincers, baking kits, knives, scissors, kitchenware, gardening tools and beauty care kits as well as other hardware tools, the annual production value of which reaches US$ 30 million dollars.

集团所属工厂主要生产多用钳、烤具、刀具、剪刀、厨具、花园工具、美容套等五金产品，年生产总值3000万美元，产品价廉物美、选料上乘、质量保证，深受国内外客户的青睐