Math, asked by nothingna124, 8 days ago

PLEASE ANSWER I WILL FOLLOW AND MARK AS BRAINLIEST SOLVE IT IN COPY STEP BY STEP

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Answers

Answered by 1890chetan
0

Answer:

answer is given below :-

Step-by-step explanation:

40

45

50

80

-75

Answered by MasterDhruva
7

Solution :-

Let the empty blanks be a, b, c and d respectively. So, the equation becomes

\sf \leadsto \dfrac{-4}{5} = \dfrac{a}{35} = \dfrac{40}{b} = \dfrac{c}{45} = \dfrac{-16}{d}

We'll find the values of the variables one by one.

To find the values of the non-given values, we use a method called as 'cross multiplication'. This is used to compare, find the values of non-given values of any pair of fractions.

\sf \leadsto \dfrac{-4}{5} = \dfrac{a}{35}

\sf \leadsto 35(-4) = 5(a)

\sf \leadsto -140 = 5a

\sf \leadsto 5a = -140

\sf \leadsto a = \dfrac{-140}{5}

\sf \leadsto a = -28

Now, let's find the value of the variable 'b' by the same method used above.

\sf \leadsto \dfrac{-4}{5} = \dfrac{40}{b}

\sf \leadsto 40(5) = -4(b)

\sf \leadsto 200 = -4b

\sf \leadsto -4b = 200

\sf \leadsto b = \dfrac{200}{-4}

\sf \leadsto b = -50

Now, we can also find the value of c by the same method.

\sf \leadsto \dfrac{-4}{5} = \dfrac{c}{45}

\sf \leadsto 45(-4) = 5(c)

\sf \leadsto -180 = 5c

\sf \leadsto 5c = -180

\sf \leadsto c = \dfrac{-180}{5}

\sf \leadsto c = -36

Now, we can find the value of the last blank i.e, the value of d.

\sf \leadsto \dfrac{-4}{5} = \dfrac{-16}{d}

\sf \leadsto -16(5) = -4(d)

\sf \leadsto -80 = -4d

\sf \leadsto -4d = 80

\sf \leadsto d = \dfrac{80}{-4}

\sf \leadsto d = -20

Hence Solved !!

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