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food on which fungi has grown cannot be eaten?​

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Answered by Anonymous
1

(B) 2 ) attached.

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(Q3) 1)

Let, the age of Manish = a

age of Savita = b

Sum of their ages is 31 year:

➡a+b = 31 .. .. (1)

→ a=31-b

3 years ago:

Manish's age = (a - 3) years Savita's age = (b - 3) years

In question: that time

→ Manish = 4 * Savita

(a - 3) = 4(b - 3)

➡a-3 = 4b - 12

➡a-4b = -12 + 3

(31- b) - 4b = -9

{a=31 - b}

→ 31 - 5b = -9

→ 31+ 9 = 5b → 40 = 5b

→ (40/5) = b

⇒b=8

Putting the value of x in equation 1,

→ a=31-8= 23 year

Age of manish = a = 23 years

Age of manish = a =23 yearsAge of savita = b = 8 years

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(Q4) (1)

Let the present age of me be x and my son

be y.

Two years ago,

My age was x-2 and

my son's age was y-2

It is given that two years ago my age was 4 and half times the age of my son. Or in other words, my age was 2 times the age of my son.

So, (x-2) = 4.5(y-2)

⇒ x = (9/2)y - 7

Six years ago,

My age was x-6 and

My son's age was y-6

It is given that my age was twice the square of the age of my son.

So, (x-6) = 2×(y-6)²

Substituting the value of x from (1), we get:

(9/2)y - 7 - 6 = 2(y-6)²

(9/2)y - 13 = 2(y-6)²

→ (9/2)y - 13 = 2y² + 72 - 24y

=> (9/2)y= 2y² - 24y + 85

=> 9y = 4y² - 48y + 170

=>4y² - 57y + 170 = 0

=>4y²-40y - 17y + 170 = 0

=>4y(y - 10) - 17(y - 10) = 0

= (y-10)(4y-17)

By zero product rule, we get y = 10 and y = 17/4 = 4.25 y = 4.25 is discarded as age cannot be fractional.

So, present age of son is y = 10 years.

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(Q5) (2)

Let two numbers be x be the smaller number and y be the greater number. From first condition,

x+y=60

From 2nd condition,

3x+8 =y

3x-y =-8

Adding equation 1 and 2

x+y=60

+3x-y =-8

x=13

substituting x=13 in equation 1

x+y=60

13+y=60

y=60-13

y=47

smaller number is 13 and greater number is 47

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all done bestu bus copy kar do and rest karo tabiyat thik nhi ha na zaida tention mat lo mai hu na apke sath hamesha help karne ke lia ☺✌

question is attached bcoz no space was left so i have given here hope u understand

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