Turito Academy

Test Prep

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Directions: Choose the most appropriate adjective and fill in the blank so that it can correctly function as a noun or a pronoun in grammatically correct sentences:
1. ___________  should never be looked down upon.

2. The U.S became independent from ________ on July 4, 1776.

3. The album struck a chord with ________.

4. ________ of us are planning on leaving for Chicago.

5. My father runs a school for _______.

6. One should never consider oneself ________ to others.

7. I am afraid his health is going from bad to ______.

8. You should change yourself for ______.

9. ______ of them do you prefer?

10. He is ______ we have here.

Solution for the question - directions:choose the most appropriate adjective and fill in the blank sothat it can correctly function as a noun or a pronoun in gr

Directions:choose the most appropriate adjective and fill in -Turito

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Directions: Read the sentences and find the type of adjective of the underlined words:
1. A dog is very faithful to its master.

2. Which color do you prefer?

3. Hitler was a cruel leader.

4. These papers need to be thrown into the dustbin.

5. There are no sandwiches left in the refrigerator.

6. There are no books in the shelf.

7. We had some soup.

8. This painting looks terrible.

9. You won’t get a second chance at this.

10. Martha is a good girl.

Solution for the question - directions:read the sentences and find the type of adjective of theunderlined words: 1.a dog is very faithful to its master.{#1}2.wh

Directions:read the sentences and find the type of adjective -Turito

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Directions: Read the sentences and find the type of adjective of the underlined words:
1. This decision can do us no harm.

2. He took up my advices.

3. Daniel Day-Lewis won his second Oscar for There Will be Blood.

4. Which seat do you prefer?

5. Tokyo is a big city.

6. There aren’t many people present here today.

7. Alex is a clever boy.

8. Every single word of his story is a lie.

9. It’s her birthday today.

10. Whose side are you in?

Solution for the question - directions:read the sentences and find the type of adjective of theunderlined words: 1.this decision can do us no harm.{#1} 2.he too

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Directions: Read the sentences and find the type of adjective of the underlined words:
1. Merlin is a lazy girl.

2. Liza gave me five mangoes.

3. It is a lovely day!

4. Every dog has his day.

5. Several guests complained about your behaviour.

6. Joseph is a man of few words.

7. What time is it?

8. I cannot let you do it this time.

9. There isn’t much work left.

10. You didn’t turn up for the meeting last week.

Solution for the question - directions:read the sentences and find the type of adjective of theunderlined words: 1.merlin is a lazy girl.{#1} 2.liza gave me fiv

Directions: Complete the sentences with adjectives in word bank below
1. A __________ balloon.

2. A ________ sumo wrestler.

3. A ________ boy.

4. A ________ man.

A ________ hat.

6. A ________ mountain.

7. A ________ ship.

8. A ________ bridge.

9. A ________ ceiling.

10. ________ animals.

Solution for the question - directions:complete the sentences with adjectives in word bank below 1. a__________ balloon.{#1} 2. a ________ sumo wrestler.{#2} 3.

Directions:complete the sentences with adjectives in word ban-Turito

Directions:  Fill in the blanks with suitable adjectives (Describing words)
1. I felt ___________ in the sinter time

2. My friend made a ___________ face

3. I wore t-shirt because of the ___________ day

4. The grass in my yard is ___________ than yours

5. The cupcakes you baked were ___________

6. That rock looks very ___________

7. The ___________ sky looks beautiful today

8. My pillow on my bed is very ___________

Solution for the question - directions: fill in the blanks with suitable adjectives (describingwords) 1. i felt ___________ in the sinter time{#1} 2. my friend

Directions: fill in the blanks with suitable adjectives (desc-Turito

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Directions:  Fill in the blanks with suitable adjectives (Describing words)
1. The honey is __________

2. Mark has __________ brother

3. The __________ Women walked slowly

4. She eats __________ cookies

5. Ria dances really __________

6. David is an __________ man

7. Cheetahs are __________ animal

8. He is a __________ boy

9. Mr. Lal is an __________ policeman

10. This is a __________ box

Solution for the question - directions: fill in the blanks with suitable adjectives (describingwords) 1. the honey is __________{#1} 2. mark has __________broth

Directions: Write the adjectives (Describing words) in the blanks given for the following sentences
1. I gave him a bunch of red flowers. ____________

2. An octopus has eight legs____________

3. Ria stood first in the competition____________

4. My pet is playful____________

5. The cake was delicious____________

6. Mr. Mark has a long beard____________

7. Copper is useful material ____________

8. We walked up to an old palace____________

9. Have you seen my new bag____________

10. I bought a new dress____________

Solution for the question - directions: write the adjectives (describing words) in the blanks given forthe following sentences 1. i gave him a bunch of red flow

Directions: write the adjectives (describing words) in the blan-Turito

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<table style="width: 100%;" border="0" cellspacing="5" cellpadding="5">
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<td style="width: 50%;">
 
Directions: Complete the sentences to describe the objects using colour. 
 
1. The Avocado is __________.

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<td style="width: 50%;"><img src="data:image/png;base64,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" 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<td style="width: 50%;">2. The duck is __________.

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<td style="width: 50%;">3. The strawberries are __________.

</td>
<td style="width: 50%;"><img src="data:image/png;base64,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" alt="" /></td>
</tr>
<tr>
<td style="width: 50%;">4. The pig is __________.

</td>
<td style="width: 50%;"><img src="data:image/png;base64,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" alt="" /></td>
</tr>
<tr>
<td style="width: 50%;">5. The bag is __________.

</td>
<td style="width: 50%;"><img src="data:image/png;base64,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" alt="" /></td>
</tr>
<tr>
<td style="width: 50%;">6. The hat is __________.

</td>
<td style="width: 50%;"><img src="data:image/png;base64,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" alt="" /></td>
</tr>
<tr>
<td style="width: 50%;">7. The cat is __________.

</td>
<td style="width: 50%;"><img src="data:image/png;base64,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" alt="" /></td>
</tr>
<tr>
<td style="width: 50%;">8. The broccoli is __________.

</td>
<td style="width: 50%;"><img src="data:image/png;base64,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" alt="" /></td>
</tr>
<tr>
<td style="width: 50%;">9. The car is __________.

</td>
<td style="width: 50%;"><img src="data:image/png;base64,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" alt="" /></td>
</tr>
<tr>
<td style="width: 50%;">10. The dress is __________.

</td>
<td style="width: 50%;"><img src="data:image/png;base64,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" alt="" /></td>
</tr>
</tbody>
</table>

Solution for the question - directions: complete the sentences to describe the objects usingcolour.  1. the avocado is __________.{#1} 2. the duck is__________.

directions: complete the sentences to describe the objects u-Turito

qkLQSJz54qy:1_sub1_answer

qkLQSJz54qy:1_sub2_answer

qkLQSJz54qy:1_sub3_answer

qkLQSJz54qy:1_sub4_answer

qkLQSJz54qy:1_sub5_answer

qkLQSJz54qy:1_sub6_answer

2. There are __________ deer in the zoo.

3. There are __________ crocodiles in the zoo.

4. There are __________ lions in the zoo.

5. How many lights are there in the zoo?

6. How many members have visited zoo?

</td>
</tr>
</tbody>
</table>

Solution for the question - in the zoo               in the zoo, there aregiraffes, lions, deers, snakes, crocodile, elephants and many more.look, there are two

In the zoo               in the zoo-Turito

<ul>
<li>States of matter are interconvertible.</li>
<li>Solids can be converted to liquid, liquid to gas, and vice versa are also true.</li>
<li>The process of conversion of liquid to gas is called evaporation or vaporization.</li>
<li>The temperature at which liquid is converted to gas is called the boiling point.</li>
</ul>

The temperature at which liquid converts to gas is called:

Solution for the question - the temperature at which liquid converts to gas is called: all the abovevaporizationboiling pointmelting point.

The temperature at which liquid converts to gas is called:-Turito

<ul>
<li>Platinum is dense and malleable.</li>
<li>It is the most unreactive metal.</li>
<li>Because of its unreactive nature, it is used for making ornaments.</li>
<li>Its melting point is very high above 1700<img src="data:image/png;base64,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" class="Wirisformula" alt="˚ straight C" width="16" height="13" style="vertical-align:-1px" role="math" data-mathml='«math xmlns=¨http://www.w3.org/1998/Math/MathML¨ class=¨wrs_chemistry¨»«mo»§#730;«/mo»«mi mathvariant=¨normal¨»C«/mi»«/math»'/>.</li>
</ul>

Which one of the following has the highest melting point?

Solution for the question - which one of the following has the highest melting point? goldnone of the abovesilverplatinum

Which one of the following has the highest melting point?-Turito

<ul>
<li>Mercury is the only metal liquid at room temperature.</li>
<li>Mercury remains liquid when kept in the refrigerator.</li>
<li>The melting point of mercury is very low at -39<img src="data:image/png;base64,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" class="Wirisformula" alt="˚ straight C" width="16" height="13" style="vertical-align:-1px" role="math" data-mathml='«math xmlns=¨http://www.w3.org/1998/Math/MathML¨ class=¨wrs_chemistry¨»«mo»§#730;«/mo»«mi mathvariant=¨normal¨»C«/mi»«/math»'/>.</li>
</ul>

Solution for the question - the melting point of mercury? -39oc100^(@)c '/>0oc39oc

The melting point of mercury?-Turito

<ul>
<li>The presence of impurities in a substance leads to the lowering of the freezing point.</li>
<li>This is a colligative property.</li>
<li>This process is called freezing point depression.</li>
<li>It depends on the concentration of the substance added.  </li>
</ul>

The presence of impurities in a substance leads to lowering of the freezing point, this process is called:

Solution for the question - the presence of impurities in asubstanceleads to lowering ofthefreezing point,this process is called: melting pointboiling point

The presence of impurities in asubstanceleads to lowering o-Turito

<ul>
<li>When a solute is added to a liquid either the temperature of the solution increases or decreases.</li>
<li>Adding a solute to the liquid if the temperature increases are called an exothermic reaction. e.g. addition of sodium hydroxide to the water.</li>
<li>Adding a solute to the liquid if temperature decreases is called an endothermic reaction. e.g. addition of glucose to water.</li>
<li>Adding solute to the liquid particles will depend on the solute and whether the temperature will increase or decrease.</li>
</ul>

Adding solute to the liquid particles will _____________ the temperature.

Solution for the question - adding solute to the liquid particles will _____________ the temperature. depends on the soluteremain samedecrease

Adding solute to the liquid particles will _____________ the te-Turito

<ul>
<li>There are two colligative properties of a liquid: elevation of boiling point and depression of freezing point.</li>
<li>Both depend on the concentration of solute added to water.</li>
<li>When sugar is added to water freezing point decreases and the boiling point increases.</li>
</ul>

When sugar is added, what effcts on the boiling and freezing of water  is seen?

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Related Questions to study

The temperature at which liquid converts to gas is called:

The temperature at which liquid converts to gas is called:

Which one of the following has the highest melting point?

Which one of the following has the highest melting point?

The melting point of mercury?

The melting point of mercury?

The presence of impurities in a substance leads to lowering of the freezing point, this process is called:

The presence of impurities in a substance leads to lowering of the freezing point, this process is called:

Adding solute to the liquid particles will _____________ the temperature.

Adding solute to the liquid particles will _____________ the temperature.

When sugar is added, what effcts on the boiling and freezing of water is seen?

When sugar is added, what effcts on the boiling and freezing of water is seen?

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