The pair which have the same radicals is the pair of like radicals which are 7√ 3 and 9√ 3 therefore, option (C) will be correct.
The number system is a way to represent or express numbers.
Any of the multiple sets of symbols and the guidelines for utilizing them to represent numbers are included in the Number System.
Given four radicals pair are,
2√ 3 and 2√ 5
5√ 6 and 6√ 5
7√ 3 and 9√ 3
9√ 2 and -9√ 3
The only pair which have the same radical value (√ 3) is 7√ 3 and 9√ 3
Hence "The pair which have the same radicals is the pair of like radicals which are 7√ 3 and 9√ 3".
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Find the value of x and RT if RS=24 cm
RS = RT + TS = 24 cm
Let's plug our values into the equation above
24cm = 6x - 4 + 10cm
Combine like terms
24 cm = 6x + 6 cm
Subtract 6 cm from both sides
18 cm = 6x
Divide both sides by 6
3 = x
Plug 3 into the expression for RT
RT = 6(3) - 4 = 18 - 4 = 14 cm
Similarly, we know that TS = 10 cm and RS = 24 cm
24 cm - 10 cm = 14 cm
RT = 14 cm
14 cm = 6x - 4
Add 4 to both sides
18 cm = 6x
Divide both sides by 6
3 = x
Answer:
The zeros of the given polynomial are and .
Step-by-step explanation:
Consider the given polynomial,
We have to find the zeros of the given quadratic equation,
Solving using middle term splitting method,
-11x can be written as a sum of -15x and 4x and it will given product as -60.
The equation thus can be written as,
and
Zeros satisfies the polynomial , when we put them back in the equation, it must give result as zero.
Thus, the zeros of the given polynomial are and
Answer:88
Step-by-step explanation:
The area of the whole image is 144, the area of the picture is 56. Subtracting those from each other, you get that the picture frame is 88.
1:5
4:1
5:1
1:4