Skip to main content

VERBS AND IMPORTANT RULES

 MODEL AUXILIARY VERB (HELPING VERB)

CAN, COULD, MAY, MIGHT, WILL, SHALL, WOULD, SHOULD, MUST, OUGH TO, HAVE TO, NEED, DARE, USED TO (DESCRIBING MOOD) 

CAN/COULD (ABILITY, POWER, CAPACITY) 

ABLE TO (ABILITY, POWER, CAPACITY) IN FUTURE

DON’T USE BOTH IN ONE SENTENCE

CAN I BORROW YOUR PEN?  (INFORMAL) (REQUEST/PERMISSION)

COULD/WOULD I BORROW YOUR PEN? (FORMAL) (REQUEST/PERMISSION)

            CAN USED FRO PROHIBITION, ORDER, OFFER

            CAN USED FOR GENERAL/FACT

            COULD USED FOR LESS POSSIBILITY/SUGGESTION

            COULD HAVE FOR ACTION NOT DONE

MAY (MORE POSSIBILITY) , MIGHT (LESS POSSIBILITY)

            NOT USED WITH POSSIBLY/LIKELY

            MAY (PERMISSION IN FORMAL SENSE/WISH/PRAYER)

            MAY + SUBJECT

SO THAT (PURPOSE) + MAY (POSSIBILITY)

MAY/MIGHT HAVE (PAST POSSIBILITY) 

CAN/COULD/MAY/MIGHT/WILL/SHALL/WOULD/SHOULD/MUST, OUGHT TO, HAVE                 TO + V1/BE

        WILL (I, WE), SHALL (YOU, HE, SHE, IT, THEY)

WILL/SHALL (PROMISE/THREAT/DETERMINATION/COMPULSION)

SHALL (INTERROGATION)

WOULD (PAST) (PREFERENCE…. RATHER THAN)

WOULD (IMAGINARY SITUATION)

SHOULD (SUGGESTION WITH FORCE/IN PLACE OF IF, DUTY, OBLIGATION)

LEST (IN SENSE OF OTHERWISE, - IVE)

SHOULD (NOT HAPPEN)

MUST (NECESSITY, COMPULSION, DUTY, ORDER, DETERMINATION) 

  TRICK – ANYHOW

·         OUGHT TO (GIVE KNOWLEDGE TO OTHER)

OUGHT TO + HAVE, OUGTH NOT TO + HAVE

·         HAVE/HAS/HAD + INFINITIVE (TO + V1)

·         USED TO (PAST HABITUAL ACTIONS), (IN PLACE OF WOULD)

·         USED TO (AS ADJ.) (BE + USED TO + GERUND/NOUN)

IS/AM/ARE/WAS/WERE – BE

·         DID + USE TO, USED NOT TO

·         NEED + INFINITIVE, NEED NOT {NEED NOT TO (INCORRECT)}

·         DARE (CHALLENGE /COURAGE) [SAME AS NEED]


Popular posts from this blog

Group {Algebra} (B.Sc. Mathematics NEP Notes)

Group Semi group A semigroup is an algebraic structure consisting of a non-empty set equipped with a binary operation (an operation that takes two elements from the set and produces another element in the set) that is associative. In other words, for all elements a, b, and c in the set, the operation satisfies the associative property: (a * b) * c = a * (b * c) In a semigroup, there is no requirement for an identity element or inverses, as is the case in groups. Quasi group Let G be any non-empty set and * is a binary operation than the structure is called Groupoid or quasi group if the binary operation in the set G satisfy the commutative property. a*b = b*a A groupoid with identity element is called Loop. Monoid A monoid is an algebraic structure that consists of a non-empty set, a binary operation A monoid is defined by the following Properties: Associativity:  The binary operation is associative, meaning that for all elements a, b, and c in the set M, the...

Ring {Algebra} (B.Sc. Mathematics NEP Notes)

  Ring RING     A  ring is algebraic structure (R, '+' , '.') that consists of a set equipped with two binary operations, usually called addition and multiplication. The definition of a ring includes the following properties: Additive Closure:  The set R is closed under addition, meaning that if you add any two elements from the set R, the result is also in the set R. Additive Associativity:  Addition is an associative, meaning that for any elements a, b, and c in the set R s.t. (a+b)+c=a+(b+c) Additive Inverse:  For every element  a  in the set R, there exists an additive inverse (usually denoted as  -a ) in the set R such that a+(-a)=0 and (-a)+a=0. Additive Identity:  There exists an additive identity element (usually denoted as 0) in the set R, such that for any element  a  in the set R, a+0=a and 0+a=a. Commutative:  The commutative law for addition states that for any elements a and b in a set R s.t....

Direct and indirect speech tricks and shortcuts.

  Hello, today i will give you some shortcut and tricks about the direct and indirect speed so lets start. STEP 1: Direct speech and its part: STEP 2: Learn by using some examples:  STEP 3: Some general rules:   STEP 4: Some important word transformation:  STEP 5: Explanation by examples:  STEP 6: Some important key points: STEP 7: Examples with some words transformation:     STEP 8: Special case: STEP 9: Transformation of different kinds of sentence: STEP 10: Some final examples: 😄